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KengaRu [80]
3 years ago
5

Find the volume and surface area of the composite figure. Give four answer in terms of π. HELP NEEDED NOW!!! THE RED IS THE ONE

I GOT WRONG!!

Mathematics
1 answer:
asambeis [7]3 years ago
7 0

Answer:

Divide the figure above into a cylinder and a dome

+) the volume of the dome is

v1 =  \frac{1}{12} \pi6 {}^{3}  = 18\pi

the surface area is

s1 = \pi3 {}^{2}  = 9\pi

+) the volume of the cylinder is

v2 = \pi.3 {}^{2} .13 = 117\pi

the surface area is

s2 = 2\pi.3.13  + 2\pi.3 {}^{2} = 96\pi

so the volume of this figure is

v = v1 + v2 = 18\pi + 117\pi = 135\pi

the surface area of this figure is

s = 9\pi + 96\pi = 105\pi

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Consider the two regression lines 3x+2y=26 and 6x+y=31,
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The regression lines 3x+2y=26 and 6x+y=31 are linear regressions

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<h3>The mean value and the correlation</h3>

We have the equations to be:

3x+2y=26 and 6x+y=31

Make y the subject in the second equation

y = 31 - 6x

Substitute y = 31 - 6x in the first equation

3x+2[31 - 6x] = 26

Expand

3x+ 62 - 12x = 26

Collect like terms

3x - 12x = 26 - 62

Evaluate

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Divide by - 9

x = 4

Substitute x = 4 in y = 31 - 6x

y = 31 - 6 * 4

y = 7

This means that the mean values are 4 and 7

To determine the correlation coefficient, we make y the subject in 3x+2y=26 and x the subject in 6x+y=31.

So, we have:

y = 13 - 3x/2 and x = 31/6 - 1/6y

The above means that:

Bxy = -1/6 and Byx = -3/2

The correlation coefficient is then calculated as:

r^2 = Bxy * Byx

r = -1/6 * -3/2

r = 0.25

Hence, the correlation coefficient between x and y is 0.25

<h3>The standard deviation of x</h3>

We have:

Var(y) = 4

In (a), we have:

y = 13 - 3x/2

To solve further, we make use of:

Var(y) = Var(ax + b) = a^2Var(x)

This gives

Var(y) = Var(13 - 3x/2) = 13^2 * Var(x)

So, we have:

Var(y) = 13^2 * Var(x)

Substitute 4 for Var(y)

4 = 13^2 * Var(x)

Divide both sides by 13^2

4/13^2 = Var(x)

Express 4 as 2^2

(2/13)^2 = Var(x)

So, we have:

Var(x) = (2/13)^2

Take the square root of both sides

SD(x) = 2/13

Hence, the standard deviation of x is 2/13

Read more about regression lines at:

brainly.com/question/4341286

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