What is the image of (-6,-5) after a reflection over the x-axis?

Answer:

4:3

Step-by-step explanation:

1m = 100cm

75cm = 75cm

ratio of 1m:75cm

(100cm:75cm)÷25 = 4:3

so 1m:75cm = 4:3

Answer:

the answer to this question is 6:00

The number of patients before 2 hours is 40,000.

A value or ratio that may be stated as a fraction of 100 is referred to as a percentage in mathematics.

As per the given data:

The growth rate of covid patients is given and number of patients at 8:00 am is 44,100.

We have to find out what was the number before 2 hours.

Growth rate (G) = 5% per hour.

Number of patients at 8 : 00 AM = 44,100

Let's assume the number of patients 2 hours before is P.

Patients after two hours:

P(1 + G/100)^2

= P(1 + 5/100)^2

= P(1.05)^2

= 1.1025P

From the given data:

1.1025P = 44,100

P = 40,000

The number of patients before 2 hours is 40,000.

Hence, The number of patients before 2 hours is 40,000.

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To compute the median of three sets of scores, we need to arrange the scores in order from smallest to largest and then select the middle score.

Mean, median and mode are measures of central tendency and are used to describe the central value of a set of data. The mean is the average of all the values in the set, the median is the middle value and the mode is the most frequently occurring value.

To compute the mean of three sets of scores, we need to sum up all the scores and divide by the total number of scores. This can be represented by the formula:

Mean = (Score1 + Score2 + Score3) / 3

To compute the median of three sets of scores, we need to arrange the scores in order from smallest to largest and then select the middle score. This can be represented by the formula:

Median = (Score2 + Score3) / 2

To compute the mode of three sets of scores, we need to identify the score that occurs the most frequently. This can be represented by the formula:

Mode = Most Frequently Occurring Score

For example, if the three scores are 3, 7, and 4, then the mean is (3 + 7 + 4) / 3 = 4.67, the median is (3 + 4) / 2 = 3.

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Answer: [tex]\displaystyle 2x^4 + 9x^3-8x^2+9x -13[/tex]

Step-by-step explanation:

     Given:

[tex]\displaystyle (2x^4 + 9x^3 -8)-(8x^2-9x+5)[/tex]

     Subtract the second term:

[tex]\displaystyle (2x^4 + 9x^3 -8)-8x^2+9x-5[/tex]

     Reorder by the power's degree:

[tex]\displaystyle 2x^4 + 9x^3-8x^2+9x -8-5[/tex]

     Combine like terms:

[tex]\displaystyle 2x^4 + 9x^3-8x^2+9x -13[/tex]

Answer:

-2

Step-by-step explanation:

Δy =4- (-8) =12

Δx = -4 -2 = -6

12/(-6) =-2

The volume of the solid can be calculated by integrating the area of the cross section over the entire height of the solid.

The washer method is a way to calculate the volume of a solid that is created when a region is rotated about a certain line.

Here you find the area of this cross section, and multiply it by the circumference of a circle with the same radius as the cross section.

To use the washer method to find the volume of the solid created when the region bounded by

=> y = 12x², y=0, and x=2 is rotated about the line y=3,

we first need to find the cross section of the solid at different heights along the line of rotation.

To do this, we need to find the points where the plane perpendicular to the line of rotation intersects the original region. This is done by finding where the equation of the plane and the equation of the original region intersect.

Next, we find the area of the cross section and multiply it by the circumference of a circle with the same radius.

Finally, we add up all of these washer volumes to find the total volume of the solid.

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Answer:

Jimmy spent 4/25 of his $5,000 budget on hotel accommodation, which is equal to $2,000. He spent 3/20 of his budget on airfare, which is equal to $1,500, 1/10 of his budget on shopping, which is equal to $500, and 1/5 of his budget on the remainder, which is equal to $1,000. This means that Jimmy spent $2,000 on hotel accommodation, which is $500 more than he spent on food.

1. The 08 08 bus takes 89 minutes to go from Birmingham to Coventry

2. The latest time Chris have to leave his house is 7:26

The bus time table shows that only two buses will leave can meet up with Chris resuming time. The bus 7:05 and the bus that leave by 7: 33

Calculating the latest time Chris could leave his home is by taking the second bus.

7 minutes to walk from his house to his bus stop. Therefore the 7minutes is deducted from the starting time of the second bus.

7:33-7minutes = 7: 26 am

Therefore the latest time he should leave home to meet up with 9:30 am resuming is 7:26 am

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Answer:

wow this is highschool

Step-by-step explanation:

I'm still in ms so I can't help sozz

Answer: 1.75

Step-by-step explanation:

Add the number of cars (3+4+1) which would give you 8.

Then multiply the number of students in one car by the the number of cars in each row (1x3, 2x4, 3x1) which would give you 3, 8 and 3.

Then you add all 3 numbers together to give you 14.

You then do 14/8 which would give you 1.75

Answer:

[tex]m\angle A = 44\textdegree, a = 13.9, b = 18.0[/tex]

Step-by-step explanation:

Step 1: Solve for the Missing Angle

The measures of all of the interior angles of a triangle will always add up to [tex]180\textdegree[/tex]. Therefore,

[tex]m\angle A = 180\textdegree - (m\angle B + m\angle C) = 180\textdegree - (64\textdegree + 72\textdegree) = 44\textdegree[/tex]

Step 2: Solve for the Missing Sides

When we are given the side lengths and angle measures of a triangle, we can use either the Law of Sines or the Law of Cosines to solve for the rest of the triangle.

The Law of Sines is as follows: [tex]\frac{sinA}{a} = \frac{sinB}{b} = \frac{sinC}{c}[/tex]

The Law of Cosines is as follows: [tex]c^{2} = a^{2} +b^{2} -2abcosC[/tex] (you can exchange c for a or b, respectively)

In this case, we are only given 1 side length and all 3 angle measures, so it would be more appropriate to use the Law of Sines as we need at least 2 side lengths to use the Law of Cosines.

Now that we know which formula to use, let's start by solving for [tex]a[/tex], using the given values of [tex]c=19[/tex], [tex]\angle A = 44\textdegree[/tex], and [tex]\angle C = 72\textdegree[/tex].

Substituting these values in, we get:

[tex]\frac{sinA}{a} = \frac{sinC}{c} \\ \frac{sin44\textdegree}{a} = \frac{sin72\textdegree}{19}\\a=\frac{19sin44\textdegree}{sin72\textdegree} \approx \bf 13.9[/tex]

Repeating this process for [tex]b[/tex], this time using [tex]\angle B = 64\textdegree[/tex], we get:

[tex]\frac{sinB}{b} = \frac{sinC}{c} \\ \frac{sin64\textdegree}{b} = \frac{sin72\textdegree}{19}\\b=\frac{19sin64\textdegree}{sin72\textdegree} \approx \bf 18.0[/tex]

Answer:

13 7/12

Step-by-step explanation:

5+7+13

4/12+3/12+7/12

The total number of micrograms present in the 65.3 kilograms is equal to 65,300,000,000 micrograms.

Conversion of units from kilogram to grams is :

1 kilogram = 1,000 grams

Conversion of units from grams to micrograms is :

1 grams  = 1,000,000 micrograms

⇒ 1 kilogram = ( 1,000 × 1,000,000 ) micrograms

⇒1 kilograms = 1,000,000,000 micrograms

Substitute the required value for the converting kilogram to micrograms we get,

⇒ 65.3 kilograms = ( 65.3 × 1,000,000,000 ) micrograms

⇒65.3 kilograms = 65,300,000,000 micrograms

Therefore, the total quantity of micrograms in 65.3 kilograms is equal to 65,300,000,000 micrograms.

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The function F(x) has a derivative f'(x) = sin(x) - xcos (x). This is accomplished by employing the chain rule and the basic calculus theorem.

The calculus fundamental theorem can be used to derive the derivative of f(x).

Let x1sin(t)dt equal F(x). The fundamental theorem of calculus states that F'(x) = sin (x).

Let g(x) now equal x. The chain rule then states that f'(x) = g' (x) F'(x)= g'(x)sin(x)=cos (x).

Therefore, f'(x) = sin(x) - xcos is the derivative of f(x) (x).

F(x) has a derivative f'(x) = sin(x) - xcos (x). Applying the chain rule and the calculus's fundamental theorem will get this result. The integrand assessed at the integral's upper limit is equivalent to the derivative of a definite integral, according to the calculus fundamental theorem. According to the chain rule, the derivative of a function made up of two functions is equal to the sum of the derivatives of the inner and outer functions. The inner function in this instance is sin(t), while the outer function is x. Thus, by using the chain rule and the fundamental theorem of calculus, we can determine that f'(x) = sin(x) - xcos (x)

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The solution to the equation is x = 27

From the question, we have the following parameters that can be used in our computation:

√2x+10 -6=2

Add 6 to both sides of the equation

This gives

√2x+10 = 8

Square both sides

So, we have the following representation

2x + 10 = 64

Subtract 10 from both sides

2x = 54

Divide by 2

x = 27

Hence, the solution is 27

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Drake uses 9/4 cup of sugar to make 9 mug of brownie. Then the amount of sugar needed to make one brownie is 1/4 cup of sugar.

Determine how much sugar is needed

These are the specified parameters:

9/4 cup of sugar to make 9 mug of brownie.

Determine much sugar to make one brownie

Lots of sugar = cup of sugar : mug of brownie

                      = 9/4 : 9

                      = 9/4 × 1/9

                       = 1/4

So the amount of sugar needed to make one brownie is 1/4 cup of sugar.

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Answer:

z=12.25

Step-by-step explanation:

first we are going to find the hypotenus x

of the first part of the tiangle as shown in my diagram, using the Pythagoras rule-

hyp= x

opp= 15

adj=5

thus hypothenus²=opposite²+adjacent²

x²=15²+5²

x²=225+25

x²=250

the you use √ to find x

√x²=√250

x=15.81

step 2= to find z

hyp=20

opp:z

adj:15.81

hyp²=opp²+adj²

20²=z²+15.81²

400=z²+250

z²+250=400

z²=400-250

z²=150

√z²=√150

z=12.25

Answer:

z ≈ 12.2 cm

Step-by-step explanation:

using Pythagoras' identity in the 2 right triangles.

the square on the hypotenuse is equal to the sum of the squares on the other 2 sides.

consider the right triangle on the left

let the third side, the hypotenuse be x , then

x² = 5² + 15² = 25 + 225 = 250

consider the right triangle on the right , then

x² + z² = 20²

250 + z² = 400 ( subtract 250 from both sides )

z² = 150 ( take square root of both sides )

z = [tex]\sqrt{150}[/tex] ≈ 12.2 cm ( to 1 decimal place )

Answer:

a) Since the question is asking for a disjunction, involving an or, this means that the answer to the question can be either solution, not both.

b) Conjunction involves an "and" so it means both answers

Step-by-step explanation:

Binomials include formulas such as a + b, x - y, etc. For the expansion of a binomial raised to exponents 2 and 3, we have a set of algebraic identities. Examples are (a + b)2 = a2 + 2ab + b2.

Let us review the definition of a "binomial" before understanding the formulas for binomial expansion. An expression in algebra with two terms is called a binomial.

Binomials include formulas such as a + b, x - y, etc. For the expansion of a binomial raised to exponents 2 and 3, we have a set of algebraic identities. Examples are (a + b)2 = a2 + 2ab + b2.

However, what happens if the exponents are larger numbers? The expansion can be difficult to locate manually.

This procedure is made simpler using the binomial expansion formula. Learn the formula for the binomial expansion and a few examples with solutions.

The expansion of (a + b)3 can be found in Example 1.

Solution:

The sum of (a plus b)3

by applying the binomial expansion formula,

(x + y)n = nC 0 xn y0 + nC 1 xn-1 y1 + nC 2 xn-2 y2 + nC 3 xn-3 y3 +... + nC n 1 x yn-1 + nC n x0yn

(a + b)

3 = 3C

0  a3 + 3C

1  a(3 - 1) (3 - 1) b + 3C

2  a(3 - 2) (3 - 2) b2 + 3C

3  a(3 - 3) b3

= ( 3! / [(3-0)!0!] ) a3 + ( 3! / [(3-1)!1!] ) a(3 - 1) (3 - 1) b + ( 3! / [(3-2)!2!] ) a(3 - 2) (3 - 2) b2 + ( 3! / [(3-3)!3!] ) a(3 - 3) b3

= (a3 first) + (a2 second) + (a1 second) + (a0 third)

= a3 + 3 a2, b + 3 a b2, and b3

(A + B)3 = A3 + 3 A2 B + 3 A B 2 + B3.

The Complete Question.

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The percentage of buyers who paid more than $1790 is 2.275%.

The percentage of buyers who paid between $1505 and $1695 is 68.29%

The  percentage of buyers who paid between $1600 and $1885 is 15.73%

The relationship between a value and a set of values' mean is described by the statistical measurement known as the Z-score. Standard deviations from the mean are used to measure Z-score. A Z-score of zero means the data point's score is the same as the mean score.

Given:

Let X be a random variable representing the prices paid for a particular model of HD television.

It is provided that X follows a normal distribution with mean, μ = $1600 and standard deviation, σ = $95.

1. P(X> 1790)

= P( Z> (1790- 1600)/ 95)

= P(Z> 2)

= 1- P(z< 2)

= 1- 0.97725

= 0.02275

= 2.275%

2. P( 1505 < X < 1695)

= P( -1 < Z < 1)

= 0.68269

3.  P( 1600 < X < 1885)

= P( 1 < Z < 3)

= P( Z< 3 ) - P(Z < 1)

= 0.99865 - 0.84134

= 0.15731

4. P( 1410 < X < 1600)

= P( - 2 < Z < 0)

= P( Z< 0 ) - P(Z < -2)

= 0.5 - 0.02275

= 0.47725

5. P (X> 1885)

= P( Z> 3)

= 1- P(Z<3)

= 0.0013

= 0.13%

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The table of x, y and t for the given parametric equations is

The Table is as follows:

t     -4    -2    0    2    4

x    16    4    0    4    16

y      0    2    4    6    8        

The parametric equations are given:

x = t², y = t + 4; -4 ≤ t ≤ 4

if t = -4

x = (-4)² = 16

y = -4 + 4 = 0

if t = -2

x = (-2)² = 4

y = -2 + 4 = 2

if t = 0

x = (0)² = 0

y = 0 + 4 = 4

if t = 2

x = (2)² = 2

y = 2 + 4 = 6

if t = 4

x = (4)² = 16

y = 4 + 4 = 8

The Table is as follows:

t     -4    -2    0    2    4

x    16    4    0    4    16

y      0    2    4    6    8  

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Answer:

The equation 2n + 1 = 157 represents the situation where the sum of two consecutive numbers is 157.

To find the first number, we can start by subtracting 1 from both sides of the equation:

2n = 156

Then we can divide both sides by 2:

n = 78

So the first number is 78, which corresponds to the answer choice B.

Step-by-step explanation:

Answer:

To find the lowest common multiple (LCM) of 1080, 1188, and 1815, we need to find the smallest number that is a multiple of all three numbers.

One way to find the LCM is to use prime factorization. We can prime factorize each number and then multiply the highest exponent of each prime factor to get the LCM.

1080 = 2^4 * 3^3

1188 = 2^2 * 3 * 199

1815 = 5 * 11 * 163

The LCM is:

2^4 * 3^3 * 5 * 11 * 163 = 1080 * 11 * 163

So the LCM of 1080, 1188, 1815 is 207940.

The lowest term of rational expression is 4z⁶/3

What is rational expression?

A rational expression is simply a quotient of two polynomials. Or in other words, it is a fraction whose numerator and denominator are polynomials.

Rational expressions look like fractions that have variables in their denominators (and often numerators too). For example, x 2 x + 3 \dfrac{x^2}{x+3} x+3x2 ​start fraction, x, squared, divided by, x, plus, 3, end fraction is a rational expression.

To write a rational expression in lowest terms, we must first find all common factors (constants, variables, or polynomials) or the numerator and the denominator. Thus, we must factor the numerator and the denominator. Once the numerator and the denominator have been factored, cross out any common factors.

A) The expression is undefined when x=10 or x=-5 because the denominator would be equal to zero, which is undefined in mathematics.

B) The rational expression 8z³/20z⁶ can be simplified to 2z³/5z⁶. The expression can be further simplified by dividing both the numerator and denominator by z³, giving us 2/5z³.

C) The expression 12-4/5y-36 is undefined when y=-9 or y=4 because the denominator would be equal to zero, which is undefined in mathematics.

D) The expression (99-3333)/2535 cannot be simplified as the numerator and denominator are prime numbers and cannot be further reduced.

So, the answer is:

A) x=10, x=-5

B) 2/5z³

C) y=-9, y=4

D) cannot simplify

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The value of 845 divided by 3 will be 281 R 2.

An expression is simply used to show the relationship between the variables that are provided or the data given regarding an information. In this case, it is vital to note that they have at least two terms which have to be related by through an operator. Some of the mathematical operations that are illustrated in this case include addition, subtraction, etc.

In this case, 845 divided by 3 will be:

= 845 / 3

= 281 2/3

Therefore, 845 ÷ 3 = 281 R 2.

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Answer:

y = 17

Step-by-step explanation:

the absolute value always gives a positive value , that is

| - a | = | a | = a

given

y = | x | + 10 ( substitute x = - 7 into the equation )

y = | - 7 | + 10 = | 7 | + 10 = 7 + 10 = 17

The heart rate is in beats per minute at rest and while running 72 times each minute.

150 times/minute friend's heartbeat in 3 minutes while running than while at rest

Part 1

When at rest, 18 times in 15 seconds.

1 second equals 18/15

= 1.2 cycles per second

1 minute equals 1.2x60

72 times each minute.

Part 2

10 seconds of running, 25 times.

1 second equals 25/10

= 2.5 seconds/minute

1 minute equals 2.5 x 60

150 times each minute.

Part 3

At rest, in 3 minutes, 72 x 3 = 216

Running for 3 minutes equals 150 x 3 = 450.

How many more times in three minutes does your friend's heart pulse while they are exercising than when they are not?

Response: 450 - 216

= 234 times

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