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Gnom [1K]
3 years ago
15

g Let X and Y be two independent standard normal random variables, i.e., each follows the distribution N (0, 1). Now, define two

new random variables as Find cov(Z, W)
Mathematics
1 answer:
8_murik_8 [283]3 years ago
6 0

Answer: hello your question is incomplete below is the complete question

Let X and Y be two independent standard normal random variables, i.e., each follows the distribution N (0, 1). Now, define two new random variables as Z = 11 - X + X²Y, W = 3-Y. find cov ( Z, W )

answer : Cov ( Z, W ) = -1

Step-by-step explanation:

Z = 11 - X + X²Y

w = 3 - Y

Cov ( Z, W ) = Cov ( 11 - x + x^2 Y , 3 - Y )

  = Cov ( 11, 3 ) - Cov ( 11, Y ) - Cov(x,3) + cov (x,y) + cov(x^2y, 3) -cov (x^2y, y )

attached below is the remaining part of the detailed solution

hence

Cov ( Z, W ) = -1

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Vaselesa [24]
It would be d I believe
8 0
3 years ago
Write the equation for the parabola that has x− intercepts (−2,0) and (1.2,0) and y− intercept (0,−4).
schepotkina [342]

Answer: The answer is 15y+4=25(x-1.6)^2.


Step-by-step explanation:  We are to find the equation of the parabola with x-intercepts (-2,0), (1.2,0) and y-intercept (0,-4).

Therefore, axis of symmetry is

x=\dfrac{1.2+2}{2}\\\\\Rightarrow x=1.6.

Let the equation of the parabola be y=a(x-1.6)^2+k.

Substituting the points (x,y)=(0,-4) and (1.2,0) in the above equation, we find that

-4=a(0-1.6)^2+k\\\\\Rightarrow k=-2.56a-4

and

0=a(1.2-1.6)^2+k\\\\\Rightarrow k=-0.16a.

Solving the above two equations, we get

a=-\dfrac{5}{3}~~\textup{and}~~k=-\dfrac{4}{15}.

So, putting the values of 'a' and 'k' in the equation of the parabola, we get

y=-\dfrac{5}{3}(x-1.6)^2-\dfrac{4}{15}\\\\\Rightarrow 15y+4=-25(x-1.6)^2.

Thus, the equation of the parabola is  15y+4=25(x-1.6)^2.


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4 years ago
X to the power of 6 when x=10
Serjik [45]
The answer is 1000000
4 0
4 years ago
Evaluate A2 for A = 2.3.
grandymaker [24]
So simply we are putting values in equation A2 A=2.3 So A2 means 2.3 × 2.3 The answer is 5.29
3 0
3 years ago
You have some money to invest in one of two accounts. The first account pays 5% simple interest, and the second pays 4% compound
vlabodo [156]

Answer:

Decide the length of your investment period. If it is 12 years or longer, then the account earning compound interest will pay more.

Step-by-step explanation:

The account balance (A) in the simple interest account will be the principal amount (P) added to the interest earned.

  A = P + P·0.05·t = P(1+.05t)

Assuming the interest is compounded annually, the account balance in the compound interest account will be the principal amount multiplied by the factor representing the growth due to interest.

  A = P(1 +0.04)^t = P·1.04^t

After some number of years, the second account balance will exceed the first account balance. That number of years cannot be found algebraically, but it can be found by graphing or by trial-and-error. It can be found to be about 11.919 years, or about 11 years and 11 months.

If interest is compounded more often than once per year, the break-even point will shorten slightly. It will never be shorter than 10.77 years (compounded continuously).

6 0
3 years ago
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