life stage what is fusing where? what is supporting the core of the star against gravitational collapse? protostar a) (choose one) nothing. helium in a shell. helium in the core. hydrogen in a shell. hydrogen in the core. b) (choose one) nothing. thermal pressure. radiation pressure. degeneracy pressure. main sequence star c) (choose one) nothing. helium in a shell. helium in the core. hydrogen in a shell. hydrogen in the core. d) (choose one) nothing. thermal pressure. radiation pressure. degeneracy pressure. red giant (subgiant) e) (choose one) nothing. helium in a shell. helium in the core. hydrogen in a shell. hydrogen in the core. f) (choose one) nothing. thermal pressure. radiation pressure. degeneracy pressure.

Answers

Answer 1

Life stage refers to the specific phase or period in the evolution of a star. When a protostar is forming, it undergoes a process called "fusing," where hydrogen in its core is converted into helium through nuclear fusion. The correct option is (C).

During fusing, the supporting force that prevents the protostar from collapsing under its own gravity is thermal pressure. As the protostar continues to evolve and grow in mass, it eventually becomes a main sequence star. At this stage, hydrogen continues to fuse in the core, and the supporting force against gravitational collapse is still thermal pressure.
After the main sequence phase, the star may evolve into a red giant or subgiant, during which it fuses helium in the core and/or shell. The supporting force at this stage is degeneracy pressure, which is a result of the electrons being squeezed together so tightly that they resist further compression.
In conclusion, the supporting force against gravitational collapse varies depending on the life stage of the star. During the protostar and main sequence phases, thermal pressure is the supporting force, while degeneracy pressure is the supporting force during the red giant or subgiant phase.
a) Protostar:
- Fusing: Hydrogen in the core.
- Supporting the core against gravitational collapse: Thermal pressure.
b) Main Sequence Star:
- Fusing: Hydrogen in the core.
- Supporting the core against gravitational collapse: Thermal pressure and radiation pressure.
c) Red Giant (Subgiant):
- Fusing: Helium in the core and hydrogen in a shell.
- Supporting the core against gravitational collapse: Radiation pressure and degeneracy pressure.

Therefore, the considering option is (C).

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Related Questions

calculate the change in energy for the following process: how much energy (in kcal) must be removed from 0.811 kg of water to cool it from 91 oc to 15 oc?

Answers

The amount of energy that must be removed from 0.811 kg of water to cool it from 91°C to 15°C is approximately 61.636 kcal.

To calculate the change in energy for this process, we will use the specific heat capacity of water and the equation:

[tex]Q = m . c .[/tex]ΔT

where:
Q = change in energy (in kcal).
m = mass of water (in kg).
c = specific heat capacity of water (in kcal/kg°C).
ΔT = change in temperature (in °C).

The specific heat capacity of water is approximately 1 kcal/kg°C.

First, we need to determine the change in temperature (ΔT). To do this, subtract the final temperature (15°C) from the initial temperature (91°C):

Δ[tex]T = 91^{O}C - 15^{O}C = 76^{O}C[/tex]
Now, plug in the values into the equation:
[tex]Q = m . c .[/tex]ΔT
[tex]Q = (0.811 kg) . (1 kcal/kg°C) . (76°C)\\Q = (0.811 kg) . ( 76 kcal/°C)\\Q = 61.636 kcal\\[/tex]

Therefore, 61.636 kcal of energy must be removed from 0.811 kg of water to cool it from 91°C to 15°C.

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suppose the potential energy of the block at the table is given by mgh/3 . this implies that the chosen zero level of potential energy is . word in the statement of this problem allows you to assume that the table is frictionless?

Answers

The force exerted by the table on the block is equal to mg/3, which implies that the table is frictionless, since there is no additional force required to overcome friction.

To calculate the potential energy of the block, we need to first choose a zero level of potential energy. Let's assume that the chosen zero level is the surface of the table. Therefore, the height of the block above the zero level is simply the height of the block itself, which we can denote as h'. Therefore, the potential energy of the block is given by:

PE = mgh ÷ 3 = mg(h + h') ÷ 3

where h is the height of the table above the ground. Since the block is at rest on the table, the net force acting on it is zero. Therefore, the gravitational force acting on the block must be balanced by an equal and opposite force from the table, which we can denote as [tex]F_{table}[/tex]. Therefore, we have:

mg = [tex]F_{table}[/tex]

The work done by the table in lifting the block from the ground to the table is equal to the change in potential energy of the block, which is given by:

W = PE = mg(h + h') ÷ 3

Therefore, we have:

[tex]F_{table}[/tex] (h + h') = mg(h + h') ÷ 3

Simplifying this equation, we get:

[tex]F_{table}[/tex] = mg/3

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the rotational inertia of a slim rod of mass m and length l about a perpendicular axis through its center of mass is ml2/12 . what is the rotational inertia of the rod about a perpendicular axis through a point on the rod at a distance of l/3 from the center of mass of the rod?

Answers

The rotational inertia of the rod about a perpendicular axis through a point on the rod at a distance of l/3 from the center of mass of the rod is ml2/3.

Finding the rotational inertia of a thin rod about a perpendicular axis through a location on the rod that is l/3 away from the centre of mass is the task at hand.

The rod has a set rotational inertia of ml2/12 about an axis perpendicular to its centre of mass. How challenging it is to alter an object's rotational motion is determined by its rotational inertia.

The Parallel Axis Theorem can be used to determine the rod's rotational inertia around the new axis.  We may get the slender rod's rotational inertia about the new axis using this formula; the result is ml2/3.

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a plane is headed due east at 600 mph with winds blowing at 85 ohm in the direction s 59 calculate final ?

Answers

The airplane flies at a final speed of 604.8 miles per hour while angled 2.98 degrees east of north.

We must apply vector addition to get the aircraft's flight's final speed. The speed of the aircraft can be seen as a vector with an axis going due east and a magnitude of 600 miles per hour. A vector having a magnitude of 85 miles per hour at an angle of 59 degrees west of north can be used to depict the wind's speed.

We determine that the ultimate velocity is 604.8 miles per hour with a direction of 2.98 degrees east of north using the Pythagorean theorem and trigonometry.

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Complete question - An airplane is traveling due east with a speed of 600 miles per hour. The wind blows at 85 miles per hour at an angle of 59 degrees. Determine the final speed of the airplane's flight.

the plane's final speed is approximately 650.6 mph in the direction 6.5° south of east

Hi! To calculate the final speed and direction of the plane, we need to consider both its eastward speed and the impact of the wind. Here are the given terms:

- Plane speed: 600 mph due east
- Wind speed: 85 mph at S59°E

First, let's break down the wind speed into its eastward (x) and southward (y) components using trigonometry:
- Eastward (x) component: 85 * cos(59°) ≈ 44.1 mph
- Southward (y) component: 85 * sin(59°) ≈ 73.3 mph

Now, we can find the plane's resultant speed in both directions:
- Resultant eastward speed: 600 mph (plane) + 44.1 mph (wind) = 644.1 mph
- Resultant southward speed: 0 mph (plane) + 73.3 mph (wind) = 73.3 mph

Finally, to find the final speed and direction, we can use the Pythagorean theorem and the arctangent function:
- Final speed: sqrt(644.1^2 + 73.3^2) ≈ 650.6 mph
- Final direction: arctan(73.3/644.1) ≈ 6.5° south of east

So, the plane's final speed is approximately 650.6 mph in the direction 6.5° south of east.

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if a water wave vibrates up and down 3 times each second and the distance between wave crest is 2.5 what is the wavelength of the wave

what is the frequency of the wave?

What is the wavelength of the wave?

What is the speed of the wave

Answers

Therefore, the frequency of the wave is three Hz, the wavelength is 2 meters, and the wave speed is 6 meters per second.

What is the system for frequency of a wave?

f=vλ

If the wavelength and speed of a wave are known, these can be used to locate the frequency of a wave the usage of the equation f=vλ f = v λ , the place λ is the wavelength in meters and v is the pace of the wave in m/s. This also gives the frequency of the wave in Hertz.

Wave pace is associated to wavelength and wave frequency by means of the equation: Speed = Wavelength x Frequency. This equation can be used to calculate wave pace when wavelength and frequency are known.

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The tub of a washer goes into its spin-dry cycle. It starts from rest and accelerates at an angular acceleration of 32.6 rad/s/s for 8.4 seconds. At this point, the person doing the laundry opens the lid, and a safety switch turns off the washer. The tub slows to rest in 10.7 seconds.How many revolutions did the tub make in the first 8.4 seconds?

Answers

Answer:  the tub makes approximately 1939.25 revolutions in the first 8.4 seconds before slowing down to rest in the next 10.7 seconds.

Explanation:

the final angular velocity of the tub is:

ω = 32.6 x 8.4 = 274.44 rad/s

During the 8.4 seconds, the tub undergoes angular displacement given by:

θ = (1/2) x α x t^2

where θ is the angular displacement.

thus the angular displacement of the tub is:

θ = (1/2) x 32.6 x (8.4)^2 = 12185.44 rad

The tub makes one full revolution when it completes an angular displacement of 2π radians

N = θ / 2π = 12185.44 / (2 x π) = 1939.25 revolutions (approx)?

is it correct?

a student with a mass of 55 kg rides a bicycle with a mass of 11 kg. a net force of 125 n to the east accelerates the bicycle and student during a time interval of 3.0 s. what is the final velocity of the bicycle and student? assume the student and bicycle are initially at rest.

Answers

The final velocity of the bicycle and student is 5.67 m/s to the east.

We can solve this problem by applying Newton's second law, which states that the net force acting on an object is equal to its mass times its acceleration:

[tex]fnet = mtotal*a[/tex]

where fnet is the net force, mtotal is the total mass of the system, and a is the acceleration.

In this case, the net force acting on the bicycle and student is 125 N to the east, the total mass is the sum of the masses of the student and the bicycle, which is 55 kg + 11 kg = 66 kg, and the time interval is 3.0 s.

Therefore, the acceleration of the system is:

[tex]a = fnet / mtotal = 125 N/66kg = 1.89m/s^{2}[/tex]

Using the kinematic equation that relates the final velocity (v), initial velocity (u), acceleration (a), and time (t):

[tex]v= u+at[/tex]

Since the bicycle and student are initially at rest, the initial velocity is zero. Therefore, the final velocity is:

[tex]v= at = (1.89 \frac{m}{s}^{2})*(3.0s) = 5.67\frac{m}{s}[/tex]

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12:41







Question
The basic concept of how a simple motor works is explained by which statement?

Answers

Answer:

The basic concept of how a simple motor works is that you put electricity into it at one end and an axle (metal rod) rotates at the other end giving you the power to drive a machine of some kind. The simple motors you see explained in science books are based on a piece of wire bent into a rectangular loop, which is suspended between the poles of a magnet. In order for a motor to run on AC, it requires two winding magnets that don’t touch. They move the motor through a phenomenon known as induction.

I hope this helps! Let me know if I'm wrong!

Explanation:

how far from the nut of the guitar must a fret (and your finger) be placed on this string to play g (392 hz )?

Answers

To play G note (392 Hz) on a guitar string, place the fret and your finger at a distance of approximately 40.4 cm (or 16 inches) from the nut of the guitar.

The distance that the fret and your finger must be placed from the nut of the guitar is determined by the length of the string that is allowed to vibrate when the string is plucked. The length of the vibrating string determines the frequency of the sound produced by the guitar string.

The distance from the nut of the guitar to the fret that must be placed to play a G note with a frequency of 392 Hz can be calculated using the formula:

[tex]L = (v / 2f) * (n^2 - 1)[/tex]

where L is the length of the string from the nut to the fret, v is the velocity of the wave (which is dependent on the tension and mass per unit length of the string), f is the frequency of the note, and n is the fret number (with n=1 corresponding to the distance from the nut to the first fret).

For a standard guitar tuning and using typical values for the velocity of the wave and string tension, the distance from the nut to the third fret would be approximately 40.4 cm to play a G note with a frequency of 392 Hz.

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what is the current in a coil with a 703702 density of turns, that had a 416 x10-3 t magnetic field?

Answers

The current in a coil with a 703702 density of turns, that had a 416 x10⁻³ t magnetic field is approximately 2.10 x 10⁻⁷ A.

How do magnetic field and current interact?

Current flowing through the circuit has a direct relationship with the magnetic field strength. Every time an electric current is present, a magnetic field is created that is always perpendicular to the passage of the current.B and H represent the magnetic field. Amperes per metre (A/M) and Newtons per metre per ampere (N/M/A) or Teslas are the SI units for H and B, respectively.

we know that

I = B * r / (μ_0 * N * k)

μ_0 = 4π x 10⁻⁷ T·m/A

k=703702 density of turns

now we have,

I / A = 0.148 / (k * turns/m²)

I / A = 0.148 / (703702 )

I = A * (0.148 / 703702)

I = 2.10 x 10⁻⁷ turns/m²

Therefore, current in the coil is approximately 2.10 x 10⁻⁷ A.

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calculate the torque procured by the same 75N force when a pipe extends the length of the wrench to 0.5m

Answers

Answer:  37.5 N-M

Explanation:

a smooth impression tray is coated with a(n) ____________ before the final impression material is placed in the tray.

Answers

A smooth impression tray is coated with a separating medium before the final impression material is placed in the tray.

In dentistry, an impression tray is used to take an impression of a patient's teeth and oral tissues, which is then used to create a custom dental restoration. Before placing the final impression material in the tray, a separating medium is applied to the tray's surface. This is typically a thin layer of material that acts as a barrier between the impression material and the tray to prevent the impression from sticking to the tray when it is removed from the mouth.

The separating medium may be a liquid or a paste, and it should be applied evenly and thinly to ensure an accurate impression. Without a separating medium, the impression material may distort or tear when the tray is removed, resulting in an inaccurate impression.

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a parallel plate capacitor has a capacitance c0. a second parallel plate capacitor has plates with twice the cross sectional area and twice the separation. the capacitance of the second capacitor is:

Answers

The capacitance of the second parallel plate capacitor is 2c0 which is twice that of the first capacitor.

The capacitance of a parallel plate capacitor is given by the formula C = εA/d, where C is the capacitance, ε is the permittivity of the material between the plates, A is the area of each plate, and d is the separation between the plates.

If the second capacitor has plates with twice the cross sectional area, this means that A is multiplied by 2. Similarly, if the separation is twice as much, then d is also multiplied by 2.

Therefore, the capacitance of the second capacitor is:

C = ε(2A)/(2d)

C = (εA/d) x 2

C = 2c0

So the capacitance of the second parallel plate capacitor is twice that of the first capacitor.

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help please!!!!!!!!!!! ​

Answers

The circled vector on the diagram below represents the tension on the rope.

The option C is correct

What is  tension?

Tension is described as  the force transmitted through a string, rope, cable or wire when it is pulled tight by forces acting from opposite ends.

T = mg + ma

We know that the force of tension is calculated using the formula T = mg + ma.

In other terms, the pulling force that runs the length of a flexible connector, such a rope or cable, is known as tension. It is always pointed away from the force-applying object and along the length of the connector.

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Wo thin uniformly charged rods, each with length L and total charge +Q, are parallel and separated by a distance a. The first rod has one end at the origin and its other end on the positive y-axis. The second rod has its lower end on the positive x-axis



Determine the x-component of the differential force dF2 exerted on a small portion of the second rod, with length dy2 and position y2, by the first rod. (This requires integrating over differential portions of the first rod, parameterized by dy1. )

Answers

The x-component of differential force is, dF2x = kQ²/L² [1/(y2-a) - 1/(y2+a-L)].

Let's consider a small segment of the second rod, with length dy2 and position y2. We want to find the x-component of the differential force dF2 exerted on this segment by the first rod.

The x-component of the electric field vector at the position of the segment is given by the product of the total electric field and the cosine of the angle between the electric field vector and the x-axis.

The total electric field at the position of the segment is given by the integral of the electric field due to the first rod over all its elements dl, which are parameterized by dy1:

E = [tex]\int k\lambda \dfrac{1}{((y_2-a)^2+y_1^2)^{1/2}} cos\theta dx_1[/tex]

where λ1 is the linear charge density of the first rod, θ is the angle between the line connecting the element dl of the first rod and the position of the segment, and dx1 is an element of length along the first rod.

Using the geometry of the problem, we can express cosθ in terms of y1, y2, a, and L:

cosθ = (y1(L-y2))/[(y2-a)²+y1²]^(1/2)L

Substituting this expression into the integral,

E = [tex]k\lambda_1 L\int dy_1 \dfrac{(y_1(L-y_2))}{[(y_2-a)^2+y_1^2]^{3/2}}[/tex]

Integrating this expression over the length of the segment, we get the x-component of the differential force dF2:

dF2x = [tex]\int Edq 2 cos\theta[/tex]

where dq2 is the charge on the segment:

dq2 = λ2dy2 = Q/L dy2

Substituting the expressions for E and cosθ, and performing the integration, we get:

dF2x = [tex]\dfrac{kQ^2}{L^2} \int dy_1 \dfrac{y_1(L-y_2)}{[(y_2-a)^2+y_1^2]^{3/2}}[/tex]

This integral can be evaluated by making the substitution u = y2-a, which gives:

dF2x = kQ²/L² [1/(y2-a) - 1/(y2+a-L)]

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on the centered zipper, what is the only part of the work that is done on the outside of the garment?

Answers

The only part of the work that is done on the outside of the garment is the basting or pinning of the zipper tape to the fabric.

The rest of the work is done on the inside of the garment. The zipper teeth are inserted between the layers of the fabric and the seam is sewn in place. The seam is then pressed open and the zipper is opened up to expose the teeth.

The zipper tape is then folded back and stitched in place, creating a clean finish on the inside of the garment. The final step is to topstitch the zipper on the outside of the garment, which reinforces the zipper and adds a decorative touch.

Overall, the centered zipper is a popular and versatile choice for many types of garments and can be easily customized to suit individual preferences.

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at the orbit of venus (67 million km from the sun), the apparent brightness (in units of watts/m2) is:

Answers

The apparent brightness of the Sun at the orbit of Venus is about 2612 watts/m².

How to determine apparent brightness?

This is because the brightness of the Sun decreases with distance from the Sun, following an inverse square law. At a distance of 67 million km from the Sun, the apparent brightness is reduced by a factor of (1 / 0.723)², which is approximately 1.91.

Therefore, the apparent brightness of the Sun at the orbit of Venus is the product of the solar constant (1361 watts / m²) and this reduction factor, which is approximately 2612 watts / m².

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An astronaut of mass 75 kg is floating in space holding a 20 kg fire extinguisher. If she throws the extinguisher forward at a velocity of 3.5 m/s, what will be her resulting velocity?

Answers

Momentum is defined as mass multiplied by velocity, so the total momentum before the extinguisher is thrown is 70 kg*m/s.

What is Velocity?

Velocity is a vector quantity that measures the rate of change of an object's position. It is determined by the displacement of an object over a given period of time, and is usually expressed in terms of distance over time.

The astronaut's resulting velocity will be the same as the fire extinguisher's velocity, 3.5 m/s.
This is because the astronaut and extinguisher have the same mass and momentum must be conserved.
Momentum is defined as mass multiplied by velocity, so the total momentum before the extinguisher is thrown is 75 kg * 0 m/s + 20 kg * 3.5 m/s
= 70 kg*m/s.

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The front bumper on the go-kart is rated to withstand a force of 50,000 N. If the
driver crashes into a brick wall at 4 m/s and the impact lasts 0.05 seconds, will the
bumper be crushed? (Assume the go kart's speed will be 0 m/s after the collision.)

Answers

The front bumper on the go-kart is rated to withstand a force of 50,000 N. If the driver crashes into a brick wall at 4 m/s and the impact lasts 0.05 seconds, the bumper will not be crushed.

What is force?

A force is an effect that changes, or accelerates, the motion of a mass-containing object. It is a vector quantity since it can be either a push or a pull and always has magnitude and direction. It is denoted by the letter F and is measured in newtons (N), the SI unit of force. Newton's second law originally stated that the rate at which an object's momentum changes over time is equal to the net force acting upon it. The acceleration of an object is directly proportional to the net force exerted on the object, is in the direction of the net force, and is inversely proportional to the mass of the object if the mass of the object is constant.

Explanation:

No, the bumper will not be crushed in the collision. The equation for calculating the force of an impact is F = m×a, where F is the force of the impact, m is the mass of the go-kart, and a is the change in velocity of the kart. The force of the impact in this case is F = m× [tex]\frac{4m/s}{0.05 s}[/tex] = 800 m/s. This is much lower than the 50,000 N rating of the bumper, meaning that the bumper will not be crushed.

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a spring has a relaxed length of 4 cm and a stiffness of 50 n/m. how much work must you do to change its length from 6 cm to 10 cm

Answers

The 0.1 joules of work must be done to change the length of the spring from 6 cm to 10 cm.

Using Hooke's Law, F = kx, where F is the force required, k is the stiffness of the spring (50 N/m), and x is the displacement.

At 6 cm, the displacement is 2 cm (6 cm - 4 cm), so force required is [tex]F = (50 N/m) * (0.02 m) = 1 N.[/tex]

At 10 cm, the displacement is 6 cm (10 cm - 4 cm), so force required is [tex]F = (50 N/m) * (0.06 m) = 3 N.[/tex]

To find work done, we use formula W = Fd, where W is work done, F is the force applied, and d is the displacement.

So, the work done to change the length of spring from 6 cm to 10 cm is [tex]W = (1 N + 3 N) / 2 * (0.06 m - 0.02 m) = 0.1 J[/tex].

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light of continuously variable wavelength illuminates normally a thin oil (index 1.30) film on a glass surface. extinction of the reflected light is observed to occur at wavelength of 525 and 675 nm in the visible spectrum. determine the thickness of the oil film and the orders of interference.

Answers

The thickness of the oil film is approximately 607.69 nm

we can determine the thickness of the oil film and the orders of interference using the formula for constructive interference in thin films:

2 * n * t * cos(θ) = m * λ

where n is the refractive index of the oil film, t is the thickness, θ is the angle of incidence (90° since the light is incident normally), m is the order of interference, and λ is the wavelength of light.

For normal incidence, cos(θ) = cos(90°) = 1, so the formula simplifies to:

2 * n * t = m * λ

We're given that the extinction (destructive interference) occurs at wavelengths 525 nm and 675 nm. We need to find the constructive interference (bright fringes) between these wavelengths, so we'll consider the average wavelength:

λ_avg = (525 nm + 675 nm) / 2 = 600 nm

Now we can use the formula to find the thickness:

2 * 1.30 * t = m * 600 nm

We need to find the integer values of m that satisfy the equation for both 525 nm and 675 nm wavelengths.

The closest integer values that work are m = 3 for 525 nm and m = 4 for 675 nm.

Using m = 3 for the 525 nm wavelength:

2 * 1.30 * t = 3 * 525 nm
t ≈ 607.69 nm

Using m = 4 for the 675 nm wavelength:

2 * 1.30 * t = 4 * 675 nm
t ≈ 607.69 nm

The thickness of the oil film is approximately 607.69 nm, and the orders of interference are 3 for the 525 nm wavelength and 4 for the 675 nm wavelength.

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is there an attractive magnetic force that tends to pull the loop in, like a magnet pulls on a paper clip? or do you need to push the loop in against a repulsive force? explain.

Answers

It depends on the situation. If the loop is a current-carrying wire and placed in a magnetic field.

There will be an attractive or repulsive force depending on the orientation of the wire and the direction of the magnetic field. However, if the loop is a permanent magnet, there will be a repulsive force when it is placed near another magnet of the same polarity, and an attractive force when placed near a magnet of the opposite polarity. In either case, the force is due to the interaction between magnetic fields, and there is no "pushing" or "pulling" in the traditional sense.

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a 53.0 kg woman stands on a bathroom scale in an elevator that accelerates upward from rest to 33.0 m/s in 2.00 s.

Answers

The weight of the woman on the bathroom scale will change due to the acceleration of the elevator. To find the woman's weight, we can use the formula:

Weight = mass x gravity
Where the mass is given as 53.0 kg and the gravity is approximately 9.81 m/s^2.

Initially, when the elevator is at rest, the woman's weight will be:
Weight = 53.0 kg x 9.81 m/s^2 = 520.83 N

During the acceleration, the weight of the woman will change. The elevator's acceleration is given as 33.0 m/s in 2.00 s.

Using the formula:
Acceleration = change in velocity / time

We can find the change in velocity during the acceleration:
33.0 m/s = change in velocity / 2.00 s
Change in velocity = 66.0 m/s

Now, we can use the formula:
Weight = mass x gravity

To find the woman's weight during the acceleration:

Weight = 53.0 kg x (9.81 m/s^2 + 33.0 m/s / 2.00 s)
Weight = 53.0 kg x 25.155 m/s^2
Weight = 1334.36 N

Therefore, the woman's weight on the bathroom scale will change from 520.83 N to 1334.36 N during the elevator's acceleration.

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g a car is traveling at 50 mi/h when the brakes are fully applied, producing a constant deceleration of 32 ft/s2. what is the distance covered before the car comes to a stop? (round your answer to one decimal place.)

Answers

The distance covered by the car before it comes to a stop is approximately 106.9 feet.

How far does the car travel before it comes to a complete stop?

First, we need to convert the initial speed from miles per hour (mi/h) to feet per second (ft/s):

[tex]50 mi/h = 50 x 5280 ft/3600 s ≈ 73.3 ft/s[/tex]

The deceleration is given as 32 ft/s^2. We can use the following kinematic equation to calculate the distance covered by the car before it comes to a stop:

[tex]v^2 = u^2 + 2as[/tex]

where v is the final velocity (0 ft/s), u is the initial velocity [tex](73.3 ft/s)[/tex], a is the acceleration[tex](-32 ft/s^2)[/tex], and s is the distance covered.

Plugging in the values, we get:

[tex]0^2 = (73.3 ft/s)^2 + 2(-32 ft/s^2)s[/tex]

Simplifying the equation, we get:

[tex]s = (73.3 ft/s)^2 / (2 x 32 ft/s^2) ≈ 106.9 ft[/tex]

Therefore, the distance covered by the car before it comes to a stop is approximately 106.9 feet.

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a 1 540-kg automobile has a wheel base (the distance between the axles) of 3.10 m. the automobile's center of mass is on the centerline at a point 1.10 m behind the front axle. find the force exerted by the ground on each wheel.

Answers

The force exerted by the ground on each wheel of the automobile is 7560.3 N, which is half of the weight of the car.

How to find the force exerted by the ground on each wheel?

Since the center of mass is located 1.10 m behind the front axle, the distance between the center of mass and the rear axle is 3.10 m - 1.10 m = 2.00 m.

The weight of the automobile acts vertically downward through its center of mass and is given by:

W = mg

where

m = mass of the automobile

g = acceleration due to gravity = 9.81 m/s^2

Substituting the given values:

W = (1540 kg) * (9.81 m/s^2) = 15120.6 N

Assuming the weight is evenly distributed between the two wheels, the force exerted by each wheel can be found by considering the torque equilibrium of the automobile about the rear axle.

Since the automobile is in static equilibrium, the sum of the torques about any point is zero. Taking the rear axle as the pivot point, the torque due to the weight of the automobile is counteracted by the torques due to the forces exerted by the ground on the two wheels.

Let F1 and F2 be the forces exerted by the ground on the front and rear wheels, respectively. The torques due to these forces can be found using the distance between the wheels and the center of mass:

τ1 = F1 * 1.10 m (clockwise torque)

τ2 = F2 * 2.00 m (counterclockwise torque)

Since the automobile is in torque equilibrium, we have:

τ1 + τ2 = 0

Substituting the values and solving for F1 and F2:

F2 = (τ1/2.00 m) = (W/2) = 7560.3 N

F1 = (τ2/1.10 m) = (W/2) = 7560.3 N

Therefore, the force exerted by the ground on each wheel is 7560.3 N.

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Apply 16N to move crate 4m. How much work was done?

Answers

Answer:64N.m
Work = force *distance

calculate the ratio of the energy of a 15.0 nm -wavelength photon to the kinetic energy of a 15.0 nm -wavelength electron.

Answers

The ratio of the energy of a 15.0 nm-wavelength photon to the kinetic energy of a 15.0 nm-wavelength electron is approximately 1.255.

How to find the  ratio of the energy of a photon?

The energy of a photon is given by the equation:

[tex]E_p_h_o_t_o_n[/tex]  = h*c/λ

where h is Planck's constant, c is the speed of light, and λ is the wavelength of the photon.

Substituting the given values, we get:

[tex]E_p_h_o_t_o_n[/tex] = (6.626 x [tex]10^-^3^4[/tex] J s)*(3.00 x [tex]10^8[/tex] m/s)/(15.0 x [tex]10^-^9[/tex] m)

[tex]E_p_h_o_t_o_n[/tex] = 1.325 x [tex]10^-^1^8[/tex] J

The kinetic energy of an electron is given by the equation:

K = (1/2)mv²

where m is the mass of the electron and v is its velocity.

To find the velocity of an electron with a wavelength of 15.0 nm, we can use the de Broglie equation:

λ = h/p = h/(m*v)

where p is the momentum of the electron.

Solving for v, we get:

v = h/(m*λ)

Substituting the given values, we get:

v = (6.626 x [tex]10^-^3^4[/tex] J s)/((9.109 x [tex]10^-^3^1[/tex] kg)*(15.0 x [tex]10^-^9[/tex] m))

v = 4.659 x [tex]10^6[/tex] m/s

Substituting this value into the equation for kinetic energy, we get:

K = (1/2)(9.109 x [tex]10^-^3^1[/tex] kg)(4.659 x [tex]10^6[/tex] m/s)²

K = 1.055 x  [tex]10^-^1^8[/tex] J

Therefore, the ratio of the energy of a 15.0 nm-wavelength photon to the kinetic energy of a 15.0 nm-wavelength electron is:

[tex]E_p_h_o_t_o_n[/tex] /K = (1.325 x  [tex]10^-^1^8[/tex] J)/(1.055 x  [tex]10^-^1^8[/tex] J) = 1.255.

So, the ratio is approximately 1.255.

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a classmate bought a new digital thermometer for her child and tried it on herself a few times with these results: 97.3°f, 98.0°f, 99.0°f, and 97.7°f. calculate her mean temperature.

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The mean temperature of her child with the following results 97.3°F, 98.0°F, 99.0°F, and 97.7°F is 98° F

The mean temperature is also known as the average of the temperature taken by her with the digital thermometer. The digital thermometer is used to measure the temperature of the body by placing it either orally or axially.

The mean temperature is calculated as the ratio of the sum of all the temperatures recorded and the number of times the frequency with which temperature is recorded.

It can be written as = [tex]= \frac{T_1+T_2+....T_N}{N}[/tex]

where N is the number of observations

Therefore mean temperature

[tex]=\frac{97.3+98.0+99.0+97.7}{4}\\\\=\frac{392}{4}\\\\[/tex]

=98° F

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Your classmate's mean temperature is 98°F.

Solution - Hi! To calculate the mean temperature of your classmate after using the digital thermometer, follow these steps:

1. Add up the temperatures: 97.3°F + 98.0°F + 99.0°F + 97.7°F = 392°F
2. Count the number of temperature readings: 4
3. Divide the total temperature by the number of readings: 392°F / 4 = 98°F

Your classmate's mean temperature is 98°F.

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an ensemble forecast is considered robust when the ____.

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An ensemble forecast is considered robust when the following conditions are met:

1) The individual members of the ensemble produce similar forecasts.

This means that the different members of the ensemble are in agreement with each other in terms of the predicted weather pattern, temperature, or other relevant meteorological variables.

2) The ensemble mean is a good predictor of the actual outcome.

The ensemble mean is calculated by averaging the forecasts from all the members of the ensemble.

If the ensemble mean is close to the observed value, it suggests that the ensemble forecast is reliable.

4) The ensemble spread is not too large.

The ensemble spread is a measure of the variability of the different members of the ensemble.

If the spread is too large, it indicates that the model is uncertain about the forecast, and the confidence in the forecast is reduced.

However, if the spread is too small, it can indicate that the model is not capturing all the sources of uncertainty, and the forecast may be overly confident.

5) The ensemble has a good track record.

A model that has produced accurate forecasts in the past is more likely to produce reliable forecasts in the future.

Therefore, a robust ensemble forecast is one that has a proven track record of accuracy and reliability.

In summary, an ensemble forecast is considered robust when the individual members of the ensemble produce similar forecasts.

The ensemble mean is a good predictor of the actual outcome, the ensemble spread is not too large, and the ensemble has a good track record of accuracy and reliability.

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The quantity of motion that occurs along a fault is termed. A. the fault gouge. B. the fault gauge. C. displacement. D. accumulation.

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The quantity of motion that occurs along a fault is termed C. displacement.

The quantity of motion that occurs along a fault is termed displacement. This refers to the distance and direction of movement that has taken place between two sides of a fault. It is measured in units such as meters or feet and is a crucial parameter in understanding the potential seismic hazard associated with a fault. Option A, the fault gouge, refers to the crushed and ground-up rock that accumulates along a fault zone due to movement. Option B, the fault gauge, is not a term commonly used in geology or seismology. Option D, accumulation, can refer to the build-up of stress or strain along a fault over time, which can eventually lead to displacement and an earthquake.

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Displacement is the amount of motion that happens along a fault. Hence option C is correct.

The displacement is the measure of the movement of the fault with respect to a particular point. It gauges the motion experienced during an earthquake or other types of fault activity.

The motion that happens during an earthquake or other fault activity is measured as displacement. Scientists can acquire insights into the physics of fault movement and increase their understanding of earthquake threats by examining displacement patterns during and after the earthquakes.

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