Let a and b be two positive numbers and let m and n be two positive integers.
Identify which of the followingequalities is false.
A)

B)

C)

D)

• A.Option C
• B.Option A
• C.Option B
• D.Option D

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Identify which of the following statements is not true about the probability density function of a continuous random variable.

• A.Integrating it across its domain must produce an answer of 1.
• B.Differentiating it gives the cumulative distribution function.
• C.It could be greater than 1.
• D.It must be non-negative.

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Multiplythe following two matrices together.

A)

B)

C)

D)

• A.Option C
• B.Option A
• C.Option B
• D.Option D

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Let X be a continuous random variable with probability density function f(x) that is defined over all real numbers.
DefineE[g(X)]whereg(x)is a continuous function.
A)

B)

C)

D)

• A.Option
• B.Option
• C.Option
• D.Option

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Calculate the single extreme point of the function:

• A.(1.1)
• B.(0,4)
• C.(0.1)
• D.(0,2)

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