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最新的 PRM 8007 免費考試真題:

1. Exploring a regression model for values of the independent variable that have not been observed is most accurately described as...

A) Regression
B) Estimation
C) Prediction
D) Hypothesis testing

2. The gradient of a smooth function is

A) a vector that shows the direction of fastest change of a function
B) matrix of second partial derivatives of a function
C) a matrix containing the function's second partial derivatives
D) infinite at a maximum point

3. Consider an investment fund with the following annual return rates over 8 years: +6%, -6%, +12%, -12%,
+3%, -3%, +9%, -9% .
What can you say about the annual geometric and arithmetic mean returns of this investment fund?

A) The arithmetic mean return is negative and the geometric mean return is zero
B) The arithmetic mean return is zero and the geometric mean return is negative
C) None of the above
D) The arithmetic mean return is equal to the geometric mean return

4. Suppose we perform a principle component analysis of the correlation matrix of the returns of 13 yields along the yield curve. The largest eigenvalue of the correlation matrix is 9.8. What percentage of return volatility is explained by the first component? (You may use the fact that the sum of the diagonal elements of a square matrix is always equal to the sum of its eigenvalues.)

A) 75%
B) 64%
C) Cannot be determined without estimates of the volatilities of the individual returns
D) 98%

5. When a number is written with a fraction as an exponent, such as , which of the following is the correct computation?

A) Take the square-root of 75 and raise it to the 5th power
B) Square 75, then take the fifth root of it
C) Divide 75 by 2, then raise it to the 5th power
D) Multiply 75 by 2.5

問題與答案：

問題 #1 答案： C

問題 #2 答案： A

問題 #3 答案： B

問題 #4 答案： A

問題 #5 答案： A