The benefit of using a curve over a histogram is that, it is a useful tool for visualizing data distributions, curves provide a more detailed and flexible representation of the data and offer additional advantages in terms of resolution, flexibility, parametric modeling, and comparison.
Visualizing data is an essential aspect of understanding the underlying patterns and relationships. In data analysis, two popular ways of visualizing data are histograms and curves. While both of these visualization techniques serve the purpose of summarizing data, each of them has its unique benefits and limitations.
Resolution: One of the main benefits of using a curve over a histogram is that a curve provides a higher resolution representation of the data. A curve can capture finer details of the data distribution that might get lost in a histogram due to the binning process.
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If line L passes through point (1, 2, 3) and is perpendicular to the xy-plane, what are the coordinates of the points on the line that are at a distance 7 from the point P(3,-1, 5)?
If line L passes through point (1, 2, 3) and is perpendicular to the xy-plane, the coordinates of the points on the line which are at a distance 7 from the point P(3,-1, 5) are (1, 2, 11) or (1, 2, -1).
Equation of the xy - plane is z = 0. So, direction ratio perpendicular to xy - plane is (0,0,1)
So, the equation of line passing point (1, 2, 3) and is perpendicular to the xy-plane is:
x-1/0 = y-2/0 = z-3/1 = t (say)
x = 1, y = 2 and z = t + 3
Let, (1, 2, t+3) be any point on the line that is at a distance 7 units from the point (3, -1, 5)
Then, ( (1 - 3)² + (2 + 1)² + (t + 3 - 5)²)^1/2 = 7
4 + 9 + (t - 2)² = 49
(t - 2)² = 36
t - 2 = ± 6
t = 8, -4
Hence, the coordinates of the points on the line which are at a distance 7 from the point P(3,-1, 5) are (1, 2, 11) or (1, 2, -1).
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given s/a = 4; l/a = 0.20; i/e = 0.10; a = l e and a = 100. find i/s.
The value of i/s is 0.02.
Now, According to the question:
"Information available from the question"
s/a = 4; l/a = 0.20; i/e = 0.10; a = l e and a = 100.
We have to find the i/s
We can first find the value of e, using the equation a = l + e, where l/a = 0.20 and a = 100:
e = a - (l/a) * a = 100 - (0.20 * 100) = 100 - 20 = 80
Next, we can find the value of i using the given information i/e = 0.10:
i = i/e * e = 0.10 * 80 = 8
Finally, we can find the value of i/S using the equation i/S = i / (S/a) * a = 8 / (4 * 100) = 8 / 400 = 0.02.
So, the value of i/S is 0.02.
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A Ferri Wheel ha a radiu of 16 feet. How far will you travel if you take a ride that goe around 5 time?
Round anwer to the nearet hundredth and for pi ue π=227
If we take a ride that goes around 5 times, we will travel for 502.86 feet. The result is obtained by using the formula for circumference.
How to find circumference?Circumference is the perimeter of a circle. It can be calculated by the following formula.
C = 2πr
Where
C = circumferencer = radius of a circleA Ferri wheel has a radius of 16 feet. If you take a ride that goes around 5 times, determine the distance you traveled!
(Round answer to the nearest hundredth and for pi use π = 22/7)
The shape of the wheel is round (a circle). The distance traveled is the circumference multiplied by the number of rounds.
We have
Radius, r = 16 feetNumber of rounds, n = 5Distance traveled
= C × n
= 2πr × 5
= 2(22/7)(16) × 5
= 502.86 feet
Hence, the distance traveled by the wheel is 502.86 feet.
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If an elephant grows 2 4/5 inches a day, how many inches will it grow in 4 days?
The number of inches will it grow in 4 days is 11.2 inches if If an elephant grows 2 4/5 inches a day
What is a mixed fraction ?
A fraction represented with its quotient and the rest is a mixed fraction. for instance, 2 1/3 is a blended fraction, where 2 is the quotient, 1 is the remainder. So, a combined fraction is a mixture of a whole quantity and a right fraction.
Given ,
If an elephant grows 2 4/5 inches a day,
We have to find how many inches will it grow in 4 days
So, the expression for calculating could be,
let n be number of days.
As it grows 2 4 / 5 = 10+4 / 5 = 14 /5
for n number of days = n * 14 /5
so, put n= 4
that is 4*14/ 5 = 56 / 5 = 11 . 2
Therefore, The number of inches will it grow in 4 days is 11.2 inches if If an elephant grows 2 4/5 inches a day
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Solve for x :
[tex] \large\frak{5( 2x + 7 ) = 4x - 3}[/tex]
[tex] \\ \\ \\ \\ \\ \\ [/tex]
Thankew:)
[tex]5(2x+7)=4x-3[/tex]
Distribute numbers outside of parentheses:
[tex](5)(2x)+(5)(7)=4x-3[/tex]
[tex]10x+35=4x-3[/tex]
Subtract 4x from both sides:
[tex]10x+35-4x=4x-3-4x[/tex]
[tex]6x+35=-3[/tex]
Subtract 35 from both sides:
[tex]6x+35-35=-3-35[/tex]
[tex]6x=-38[/tex]
Divide both sides by 6:
[tex]\dfrac{6x}{6} =\dfrac{-38}{6}[/tex]
[tex]\boxed{x = -\frac{19}{3} }\texttt{ or }\boxed{x =-6.33}[/tex]
Answer:
x = -19/3
Step-by-step explanation:
Given equation,
→ 5(2x + 7) = 4x - 3
Now the value of x will be,
→ 5(2x + 7) = 4x - 3
→ 10x + 35 = 4x - 3
→ 10x - 4x = -3 - 35
→ 6x = -38
→ x = -38/6
→ [ x = -19/3 ]
Hence, value of x is -19/3.
PLEASE PLEASE PLEASE HURRYYYY PLEASEEE!!!!Determine whether the equation y = 1/3x + 2 represents a proportional relationship. If so, determine the constant of proportionality.
Answer:
1:5 or in decimal terms 0.2
Step-by-step explanation:
hope this help
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please help like without guessing its important
Because we have two lines non-parallel, the system has only one solution, then the correct option is the fourth one.
Which statement is false?Remember that a system of linear equations:
y = f(x)
y = g(x)
Can have:
No solutions: if the lines are parallel.one solution: if the lines are not parallel.infinite solutions: if the two equations represent the same line.In this case we know that the lines intercept at (4, 5), so the two lines are not parallel, then the system has only one solution.
Then the correct option is the fourth one, because there aren't other points that can be the solution of the system.
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a hexagon inscribed in a circle has three consecutive sides, each of length $3$, and three consecutive sides, each of length $5$. the chord of the circle that divides the hexagon into two trapezoids, one with three sides, each of length $3$, and the other with three sides, each of length $5$, has length equal to $m/n$, where $m$ and $n$ are relatively prime positive integers. find $m n$.
The relatively prime positive integers of m+n is 409.
Since ABCD is an isosceles trapezoid
An isosceles trapezoid can be defined as a trapezoid in which non-parallel sides and base angles are of the same measure.
=>∠BAD = ∠ CDA Angles formed by the non parallel sides of an isosceles trapezoid are equal.
Given, AB = BC
Join AC
In ΔABC
∠BCA = ∠BAC Angle formed by the equal sides of and isosceles triangle
with its base are equal.
In geometry, an isosceles triangle is a triangle that has two sides of equal length. Sometimes it is specified as having exactly two sides of equal length
AB = BC-CD Arcs formed by same side chords on the circle are equal.
Measure of complete angle is 360 degrees.
=2θ+2θ+2θ+2Φ+2Φ+2Φ
=6θ+6Φ=360
[tex]$$& \widehat{A B}+\widehat{A F}=\widehat{B F}=120 \\[/tex]
∠CDE=120
Join FB
In ΔFAB,
By Law of Cosine:
[tex]$$\begin{aligned}& c^2=a^2+b^2-2 a b \cos C \\& \Rightarrow B F^2=3^2+5^2-2.3 \cdot 5 \cos 120 \\& \Rightarrow B F^2=3^2+5^2-30 \cos 120 \\& \Rightarrow B F^2=9+25-30 \cdot(-0.5) \\& =B F^2=34-30.5 \\& \Rightarrow B F^2=34+15 \\& \Rightarrow B F^2=49 \\& \Rightarrow B F=7\end{aligned}$$[/tex]
Laws of Sine:
⇒[tex]$ & \sin A / a=\sin B / b={Sin} C / c[/tex]
⇒[tex]& \sin \Theta=5 \sqrt{3} / 14 \ \& \sin \Phi=3 \sqrt{3} / 14 \\[/tex]
In ΔAFD,
⇒[tex]& \angle A F D=3 \Phi \ \& \angle A D F=\Theta \\[/tex]
[tex]& \Rightarrow {Sin} \Theta / 5=\sin 3 \Phi / A D \\& \Rightarrow {Sin} \Theta=5 \sqrt{3 /} / 14 \\& \Rightarrow{Sin} 3 \Phi={Sin}(\Phi+2 \Phi) \\& \Rightarrow {Sin} 3 \Phi={Sin} \Phi . {Cos} 2 \Phi+{Cos} \Phi . {Sin} 2 \Phi[/tex]
[tex]& \Rightarrow {Sin} 3 \Phi= {Sin} \Phi \cdot {Cos} 2 \Phi+{Cos} \Phi \cdot {Sin} 2 \Phi \\& \Rightarrow {Sin} 3 \Phi={Sin} \Phi \cdot\left(1-2 \sin ^2 \Phi+2 {Sin} \Phi \cdot \cos ^2 \Phi\right) \\& \left.\Rightarrow {Sin} 3 \Phi={Sin} \Phi \cdot\left(1-2 \sin ^2 \Phi\right)+2\left(1-\sin ^2 \Phi\right)\right) \\& \Rightarrow {Sin} 3 \Phi={Sin} \Phi \cdot\left(3-4 \sin ^2 \Phi\right) \\[/tex]
[tex]& \Rightarrow {Sin} 3 \Phi=3 \sqrt{3} / 14 \cdot(3-27 / 49) \\& \Rightarrow {Sin} 3 \Phi=3 \sqrt{3} / 14 \cdot(120 / 49) \\& \Rightarrow {Sin} 3 \Phi=180 \sqrt{3} / 343[/tex]
Now,
[tex]$$&{Sin} \Theta / 5={Sin} 3 \Phi / A D \\& \Rightarrow A D=5 {Sin} 3 \Phi / {Sin} \Theta \\& \Rightarrow A D=180 \sqrt{3} / 343 / 5 \sqrt{3} / 14 \\& \Rightarrow A D=180 \sqrt{3} / 343 X 14 / 5 \sqrt{3} \\& \Rightarrow A D=360 / 49 \\& m+n=360+49 \\& \Rightarrow m+n=409[/tex]
Therefore, the value of m + n is 409.
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If there's anyone that needs help on a really difficult question let me know i will give u the correct answer all am asking is to pls mark me brainiest am challenging myself to help other on this app!!
Answer:
Um, answer my recently asked question l ol It's called"Their eyes were watching god" and im on ch 5.
Step-by-step explanation:
Answer:
answer my recently asked question please.
Tania need to buy at leat 3 pound of banana. If he buy a bunch of banana that weigh 42 ounce, will he have enough? Explain
The bought amount of banana is less than 3 pounds, found from the conversion and this, it will not be enough.
As per the known information, 1 ounce is equivalent to 0.0625 pound. Based on this information, the amount of bought banana will be calculated.
So, the amount of banana = bought amount of bananas in ounces × value of one ounce
The amount of bought banana = 42 × 0.0625
Performing multiplication on the Right Hand Side of the equation
The amount of bought banana = 2.625 pounds
The bought amount of banana is less than the required amount. Therefore, the bought amount will not be enough.
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I need help solving -9<4x+3<11
This equation depicts all x values such that -3 x 2 is true. These values encompass every real figures within -3 and 2, but not the actual integers -3 and 2.
An equation example is what?The concept of an equation in algebra is a statistical statement that demonstrates the equality of two mathematical expressions. For instance, the equation 3x + 5 = 14 consists of the two equations 3x + 5 and 14, which are separated by the 'equal' sign.
A range of variables for x are represented by the inequality -9 4x + 3 11 in which they meet the inequality. We must first isolate x solely on a single side of the discrepancy before determining the variable x that cause the inequality to hold true.
First, subtract 3 from both sides:
-12 < 4x < 8
Next, divide both sides by 4:
-3 < x < 2
This solution represents all values of x such that -3 < x < 2. These values include all real numbers between -3 and 2, but do not include -3 and 2 themselves.
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Which of the following numbers would best represent the slope for the trend line for the scatter plot shown below?
1/3
3
-1/3
-3
The slope for the trend line for the scatter plot shown is option B: 3.
What is slope?
A line's steepness and direction are measured by the line's slope. Without actually using a compass, determining the slope of lines in a coordinate plane can assist in forecasting whether the lines are parallel, perpendicular, or none at all.
The first two data points obtained form the graph is -
(1,8) and (2,11)
The slope of a line can be found using the formula -
m = (y2 - y1) / (x2 - x1)
Substitute the values into the equation -
m = (11 - 8) / (2 - 1)
Apply the arithmetic operation of subtraction -
m = 3 / 1
Apply the arithmetic operation of division -
m = 3
Therefore, the slope value is 3.
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The tape diagram represents the ratio of the time you spend reading to the time your friend spends reading. You read for 8 hours. How many hours does your friend spend reading?
In the given case-Equivalent ratios are created by multiplying or dividing the two terms of a ratio by the same number.
What are ratios used for?
The ratio is written as a/b when the ordered pair's second number, b, is not equal to 0. A ratio can be used to compare similar quantities or show relationships between them. We use ratios to contrast comparable items.
The ratio between two numbers when they are measured in different units is expressed using a rate. A ratio in mathematics depicts the quantity of smaller numbers that make up a larger number.
The equivalent ratios are linked to one another through the multiplication of a number. To create equivalent ratios, a ratio's two terms must be multiplied or divided by the same number.
8 : x = 2 : 1
x = 4 (hours)
8 : x = 1 : 4
x = 32 (hours)
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the top speed of segway scooter is 21 km and 1/2 if Moses Road 7 km at maximum s
peed how many minutes did it take him
Considering Moses Road is 7 kilometres long, then that would take Moses roughly 21 minutes and 30 seconds to make the route at his top speed of 21 kilometres per hour.
What is speed?Speed is referred to as the rate at which an object's location changes in any direction. Speed is defined as the ratio of distance travelled to time spent travelling. Because it has just one direction and no scale, speed is a scalar number.
Step 1: Determine the total distance travelled (7 km)
Step 2: Determine how long it takes to traverse the distance (7 km/21 km/h = 0.333 h = 20 min).
Step 3: Accounting for the half km/h, add 30 seconds to the overall time (20 minutes + 0.5 minutes = 20.5 minutes).
Step 4: To the closest minute, round the total time (20.5 minutes = 21 minutes).
As a result, at the maximum speed of 21 km/h, Moses will finish the route in around 21 minutes.
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The cost of a company picnic varies directly as the number of employees attending the picnic. If a company picnic costs $487.50 for 30 employees, how much does a company picnic cost for 80 employees?
In linear equation, $ 1300 is the cost for 80 employees.
What in mathematics is a linear equation?
A linear equation is a first-order (linear) term plus a constant in the algebraic form y=mx+b, where m is the slope and b is the y-intercept.
The variables in the previous sentence, y and x, are referred to as a "linear equation with two variables" at times.
Given that cost of a company picnic varies directly as the number of employees attending the picnic
Let "c" be the company picnic cost
Let "n" be the number of employees attending the picnic
Therefore,
cost ∝ number of employee attending picnic
c ∝ n
c = kn
Where "k" is the constant of proportionality
c = kn ---------- eqn 1
Given that company picnic costs $487.50 for 30 employees
Therefore substitute c = 487.50 and n = 30
487.50 = k(30)
k = 487.50/30
k = 16.25
Substitute n = 80 and k = 16.25 in eqn 1
c = 16.25(80)
c = 1300
Thus $ 1300 is the cost for 80 employees.
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consider the integral and differential forms of the conservation laws for either a scalar or a vector. are these two forms equivalent?
The both integral and differential form of conservation law will be equivalent.
Differentiation and Integration are the two major concepts of calculus. Differentiation is used to study the small change of a quantity with respect to unit change of another.
On the other hand, integration is used to add small and discrete data, which cannot be added singularly and representing in a single value.
Integral and differential forms of the conservation law:
Both the farms are equivalent only. Integral form is applied to a region in spore (control volume). Differential form is formulated for an infinitesimal fluid particle.
Integral form:
for any control volume (Ω),
[tex]$$\begin{aligned}\frac{d}{d t} \int_{\Omega} u d v & =\text { Infher through } \partial \Omega \\& =\int_{\partial \Omega} \ \vec{f} (u) \cdot(-\vec{h}) d A+\int_{\Omega} g d \omega\end{aligned}$$[/tex]
Integrating and changing the above Equation,
We get,
[tex]\frac{\partial u}{\partial t}[/tex][tex]+\nabla \cdot f(u)=g[/tex]
By Divergence theorem,
[tex]$$\begin{gathered}\int_{\delta u} \frac{I}{f} \cdot \vec{n} d A=\int \nabla \cdot \bar{f} d v \\\frac{d}{d t} \int_{\Omega} u d w+\int_{\Omega} \nabla \cdot \bar{f} d v=\int_{\Omega} g d v \\\frac{\partial u}{\partial r}+\nabla \cdot \bar{f}(h)=g\end{gathered}$$[/tex](integral form)
Differential form: for can arbitrary control volume the integrand must be saw yielding the differential Equation.
[tex]& \frac{\partial}{\partial t} \int f \hat{\jmath}+\int P \tilde{v} \cdot d \vec{A} \\[/tex]
[tex]& \int \rho \vec{v} \cdot d \vec{A}=\left(-\left|\rho u-y / \partial x\left(f(x) \frac{d_2}{x}\right) d_y d_z\right|\right. \ )[/tex]
[tex]& \frac{\partial f}{\partial t} d_x d_y d_z=\left(\frac{\partial \beta_u}{\partial x}+\frac{\partial e v}{\partial y}+\frac{\partial e w}{d z}\right) d{_x}d_ y d_z} \\[/tex]
[tex]& 0=\frac{\partial f}{d t}+\frac{\partial P_u}{\partial x}+\frac{\partial P v}{\partial y}+\frac{\partial P w}{\partial z} \\[/tex]
[tex]& \vec{\nabla} \cdot \vec{F}=\frac{\partial A_x}{\partial x}+\frac{\partial A_1}{\partial y}+\frac{\partial A_2}{\partial_2} \\[/tex]
[tex]& \nabla \cdot(P \vec{v})=\frac{\partial P_n}{\partial}+\frac{\partial P_v}{\partial u}+\frac{\partial P_w}{\partial 2} \\[/tex]
[tex]& \left.\frac{\partial s}{\partial t}+\nabla \cdot(A \vec{v})=9\right)[/tex] (Differential form)
From the hint of two equations, we can evaluate that both integral and differential form of conservation law will be equivalent.
Therefore, both integral and differential form of conservation law will be equivalent.
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Please what’s the answer to number 9 circled in red please and thanksss
Answer: 42258
Step-by-step explanation:
multiply by 2 because if 1 hour is 21,189 feet 2 hours is 2 times more!
Hope this helps!
Nike Air Force One's were originally priced $55, but have a markdown of 20%. What will you pay after the discount
The required retail price is $44 for the markdown of 20% with an original price of $55.
What is the markdown formula for finding the retail price?The retail price is calculated by the formula,
retail price = original price - a markdown
Now markdown is calculated from the markdown percentage i.e.,
markdown = (original price) × markdown percentage
Calculation:
The given original price = $55
Markdown percentage = 20% = 0.2
So, the markdown value = $55 × 0.2 = $11
Then, the retail price = original price - a markdown
retail price = $55- $11 = $44
Therefore, the retail price is $44.
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Leroy made a scale drawing of a neighborhood park. The scale of the drawing was 1 centimeter: 4 meters. In the drawing, the volleyball court is 4 centimeters long. What is the length of the actual volleyball court?
Answer: 16 meters
Step-by-step explanation:
1 cm 4cm
-------- = ---------
4m 16m
rom a set of 52 poker cards (without 2 jokers), we keep taking cards randomly one by one with replacement, until all the cards taken by us can cover all 4 shades. (1) compute the probability that we have picked exactly n cards.
The probability that we have picked exactly n cards by multiplying the probability of picking each card, which is [tex]$\frac{13}{52}[/tex]
Verified that, after taking summation over n = 1, 2, . . ., the sum of the probabilities above equals to 1.
(1) The probability of picking exactly n cards to cover all 4 shades can be calculated as follows:
For n = 1, the probability of picking exactly 1 card is 0, as it is not possible to pick only one card and cover all 4 shades.
For n = 2, the probability of picking exactly 2 cards is:
[tex]$=(\frac{13}{52})\times (\frac{12}{52} )\\\\= \frac{13\times12}{52\times 52}[/tex]
For n = 3, the probability of picking exactly 3 cards is:
[tex]$=(\frac{13}{52})\times (\frac{12}{52} )\times(\frac{11}{52}) \\\\= \frac{13\times12\times11}{52\times 52\times52}[/tex]
And so on, we can calculate the probability of picking exactly n cards by multiplying the probability of picking each card, which is [tex]$\frac{13}{52}[/tex].
(2) To verify that the sum of the probabilities is equal to 1 , we can add up the probabilities for all values of n from 1 to 52 :
[tex]$& \mathrm{P}=\left(\frac{13}{52}\right) \times\left(\frac{12}{52}\right)+\left(\frac{13}{52}\right) \times\left(\frac{12}{52}\right) \times\left(\frac{11}{52}\right)+\ldots+\left(\frac{13}{52}\right) \times\left(\frac{12}{52}\right) \times \ldots \times \frac{52-(\mathrm{n}-1)}{52} \\[/tex]
P = 1
This verifies that the sum of the probabilities is equal to 1.
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From a set of 52 poker cards (without 2 jokers), we keep taking cards randomly one by one with replacement, until all the cards taken by us can cover all 4 shades.
(1) Compute the probability that we have picked exactly n cards.
(2) Verify that, after taking summation over n = 1, 2, . . ., the sum of the probabilities above equals to 1.
The angle bisectors of AABC are AV, B, and CV. They meet at a single point V.
(In other words, V is the incenter of AABC.)
Suppose SV = 12, CV= 15, m L SBT=92°, and m ZUAV= 24°
Find the following measures.
Note that the figure is not drawn to scale.
Answer:
m ZUAV = 24°m L SBT = 92°m L SAV = m L SBT / 2 = 92° / 2 = 46°m L CAV = 180° - m L SAV - m ZUAV = 180° - 46° - 24° = 110°m L SCV = m L CAV = 110°m L SVB = 180° - m L SAV - m L SCV = 180° - 46° - 110° = 24°m L CVB = 180° - m L CAV - m L SVB = 180° - 110° - 24° = 46°m L SVT = 180° - m L SBT = 180° - 92° = 88°To find the area of the triangleArea = (1/2) x (12)(15)sin(92)
Which polygons are congruent?
Select each correct answer.
The polygons that are congruent are as attached.
What are polygons congruent?Congruent polygons are two or more polyggon shapes that have the same size and shape. In other words, they have the same number of sides, the same length of sides, and the same interior angles. If you were to superimpose one congruent polygon over the other, they would perfectly fit and cover each other.
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etermine the percentage of time a 3 was observed.
Out of 100 observations, 10% of them were the number 3.
Percentage is a way of expressing a proportion or a fraction as a part of 100. It is a common method used in everyday life and in various fields, including finance, statistics, and education.
To determine the percentage of time a 3 was observed, you need to first find the number of occurrences of the number 3 in a given set of data. Let's say, you have a set of 100 observations and 10 of them are 3.
To find the percentage of time a 3 was observed, divide the number of occurrences of the number 3 (10) by the total number of observations (100) and multiply the result by 100.
Percentage = (10/100) * 100
Percentage = 10
Therefore, the percentage of time a 3 was observed is 10%.
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help me with this graph transformation pls
On solving the provided question, we can say that the function is y = f(x) and (7.-6) and (7,3); nm = 3+6//-/7 => m = not defined
what is function?The subject of mathematics includes quantities and their variations, equations and related structures, shapes and their locations, and places where they can be found. The term "function" refers to the relationship between a set of inputs, each of which has an associated output. A connection between inputs and outputs in which each input leads to a single, distinct result is known as a function. Each function is given a domain and a codomain, or scope. Usually, f is used to denote functions (x). input is an x. There are four main types of functions accessible. based on the following factors: on functions, one-to-one functions, many-to-one functions, inside functions, and on functions.
the function is
y = f(x)
and (7.-6) and (7,3)
m = 3+6//-/7
m = not defined
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1. Solve for the missing sides of the right triangle. Round to the nearest hundredth. 29 50°
In order to solve for the missing sides of a right triangle, you need to use the Pythagorean Theorem.
Solve for the missing sides of the right triangle?The Pythagorean Theorem states that [tex]a^{2}+b^{2}=c^{2}[/tex], where a and b are the two shorter sides of the right triangle, and c is the longest side.In this case, we know that the longest side, c, is 29, and we know that the angle between the two shorter sides, a and b, is 50°.We can plug these values into the Pythagorean Theorem and solve for the missing sides. We get [tex]a^{2}+b^{2}=29^{2}[/tex], which simplifies to [tex]a^{2}+b^{2}=841[/tex].We can solve for a and b by taking the square root of both sides of the equation.Taking the square root of both sides, we get a = √([tex]841-b^{2}[/tex]). To find b, we can rearrange this equation to b = √([tex]841-a^{2}[/tex]).Plugging in a = 29, we get b = √(841 - [tex]29^{2}[/tex]) = √(841 - 841) = √0, which simplifies to 0.This means that the missing sides of the right triangle are a = 29, and b = 0. The triangle is a 29-29-29 right triangle.To learn more about Pythagorean Theorem refer to:
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Lake Michigan is about 7/8 the size of Lake Superior. Lake Erie is about 3/7 the size of Lake Michigan. What is the size of lake Erie in comparison to Lake Superior?
Answer:
So, Lake Erie is 3/8 the size of Lake Superior.
Step-by-step explanation:
To find the size of Lake Erie in comparison to Lake Superior, we need to first find the size of Lake Michigan in relation to Lake Superior. If Lake Michigan is about 7/8 the size of Lake Superior, we can say that:
Lake Michigan / Lake Superior = 7/8
Next, we need to find the size of Lake Erie in relation to Lake Michigan. If Lake Erie is about 3/7 the size of Lake Michigan, we can say that:
Lake Erie / Lake Michigan = 3/7
Now, we can use these two relationships to find the size of Lake Erie in relation to Lake Superior. To do this, we can cross-multiply and simplify:
Lake Erie / Lake Michigan = 3/7
(Lake Erie / Lake Michigan) * (Lake Michigan / Lake Superior) = (3/7) * (7/8)
Lake Erie / Lake Superior = (3/7) * (7/8) = 3/8
So, Lake Erie is 3/8 the size of Lake Superior.
Maribella buys 5 pounds of white potatoes and 7/8 as many pounds of sweet potatoes how many pounds of sweet potatoes does she buy use paper to model the problem with a tape diagram in the boxes below express your answer as a both fraction greater than one and a mixed number
The amount of pounds of sweet potatoes that she uses to buy paper is 35/8.
How to find this fraction?To model the problem with a tape diagram, we can draw 5 boxes representing the 5 pounds of white potatoes, and then draw 7/8 of that number of boxes to represent the number of sweet potatoes.
[5 white potatoes]
[4 sweet potatoes (7/8 * 5 = 7/8)]
Hence, since Maribella bought 5 pounds of white potatoes
This becomes 5x7/8= 35/8
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. a sequence is given by the formula an = n 2n2 1 . show the sequence is monotone decreasing for n 1. (hint: what tool do you know for showing a function is decreasing?)
If the sequence is aₙ = n/2n²+1 then the process to show the sequence is monotone decreasing for n≥1 is shown below .
To show that the Sequence "aₙ = n/2n²+1" is monotone decreasing for n ≥ 1, we need to prove that for any two consecutive terms of the sequence, the next is always less than or equal to the previous one .
Let's compare two consecutive terms of the sequence, aₙ and aₙ+1:
⇒ aₙ = n / 2n² + 1
So , aₙ₊₁ = (n + 1)/2(n + 1)² + 1
we have to show that aₙ₊₁ ≤ aₙ, we can subtract aₙ from both sides:
⇒ aₙ₊₁ - aₙ = [(n + 1)/2(n + 1)² + 1] - [n/2n² + 1] ;
We can simplify this expression and get ;
⇒ aₙ₊₁ - aₙ = (n+1-n)/2(n+1)²+(1-1)
⇒ aₙ₊₁ - aₙ = 1/2(n + 1)²
the fraction , 1/2(n + 1)² > 0 for all n ≥ 1,
that means ⇒ aₙ₊₁ - aₙ > 0 ; ⇒ aₙ > aₙ₊₁ ;
Therefore, the sequence " aₙ " is monotone decreasing for n ≥ 1.
The given question is incomplete , the complete question is
A Sequence is given by the formula aₙ = n/2n²+1 . Show the sequence is monotone decreasing for n≥1.
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can someone please help me(10 points will give brainliest!!!)
x=55, if Scura produces and sell 55000 bottles of sunblock.
What is the unitary method?The unitary method is a technique for solving a problem by first finding the value of a single unit, and then finding the necessary value by multiplying the single unit value.
Given that, Scura makes sun block and their annula revenues depends on how much they sell.
Let x be the quantity of 5 oz. bottles of sun block that they make and sell each year measured in 1000's of bottles.
Thus if x=10 then theu make and sell 10000 bottles of sun block each year. If x=25 then they make and sell 25000 bottles of sun block each year.
a) When x=50
Number of bottles = 50×1000
= 50000
b) Number of bottles are 55000
So, x= Number of bottles/1000
x= 55000/1000
x=55
Therefore, x=55, if Scura produces and sell 55000 bottles of sunblock.
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a right rectangular prism has length 44 cmcm, width 22 cmcm, and height 77 cmcm. if the length, width, and height are halved, what happens to the surface area?
If the length, width, and height of a right rectangular prism are halved, the surface area will be reduced by a factor of four.
The surface area of a right rectangular prism can be calculated by adding up the areas of all six of its faces.
To see why, consider that each of the original face's area was given by the product of two of the original dimensions. If each of those dimensions is halved, the area of each face is reduced to one-fourth of its original size. Because there are six faces, the total surface area is reduced by a factor of four.
In other words, if the original surface area was 2 * (44 cm * 22 cm + 44 cm * 77 cm + 22 cm * 77 cm) = 6176 square cm, the surface area of the halved rectangular prism would be 6176 square cm / 4 = 1544 square cm.
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