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sp2606 [1]
3 years ago
9

Need help please. Geometry..with explanation pleaseee​

Mathematics
1 answer:
Nataliya [291]3 years ago
6 0

Answer:

A

Step-by-step explanation:

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Complete the division. The quotient is 3x2 + x + .
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-2x + 5

Step-by-step explanation:

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The electric potential in a circuit is given by
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A pool measuring 10 meters by 28 meters is surrounded by a path of uniform​ width, as shown in the figure. If the area of the po
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Draw a graph that illustrates the given situation: You ride your bike to your friend's house. You leave your house, which is at
Marianna [84]

Answer:

Please find attached the required drawing that illustrates the given situation

Step-by-step explanation:

With a driving speed of 0.003 miles per second, which is approximately 4.83 meters per second, we have the drawing of the graph that represent the given situation which is create with Microsoft Excel and attached alongside here

The total time for the travel is approximately 2,244 second with a total distance of approximately 6.732 miles, using angles, 60° for a steep slope and 30° for a gentle slope

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3 years ago
You work at a job where your average monthly earnings are $682 with a standard deviation of $49. Your mean monthly expenses are
Pavel [41]

Answer:

S = I-E.

We can find the expected value of S and we got:

E(S) = E(I-E) = E(I) -E(E)= 682-211=471

And that represent the mean of the amount of money into your savings account each month

And now we can find the variance of the random variable S like this:

Var(S) = Var(I-E) = Var(I) +Var(E) - 2Cov(I,E)

And since we know that Cov (I,E) =0 then we have:

Var(S) = Var(I) + Var(E) = 49^2 + 16^2 = 2657

And then the deviation would be:

Sd(S) = \sqrt{2657}= 51.546

And that represent the standard deviation of the amount of money you put in your savings account each month

Step-by-step explanation:

Let I the random variable that represent the income for each month and we know:

E(I) = 682, \sigma_I = 49

Let E the random variable that represent the monthly expenses for each month and we know:

E(E)= 211, \sigma_E = 16

And for this case we know that the random variables I and E are independent, so then Cov(I, E) = 0

We can define the random variable S representing the amount that we can save each month and we can define S = I-E.

We can find the expected value of S and we got:

E(S) = E(I-E) = E(I) -E(E)= 682-211=471

And that represent the mean of the amount of money into your savings account each month

And now we can find the variance of the random variable S like this:

Var(S) = Var(I-E) = Var(I) +Var(E) - 2Cov(I,E)

And since we know that Cov (I,E) =0 then we have:

Var(S) = Var(I) + Var(E) = 49^2 + 16^2 = 2657

And then the deviation would be:

Sd(S) = \sqrt{2657}= 51.546

And that represent the standard deviation of the amount of money you put in your savings account each month

3 0
4 years ago
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