MBA 728 Final (Financial Analysis) Flashcards
(200 cards)
Which technique is used in regression analysis to minimize the sum of squared differences between observed and predicted values?
Question 1Answer
a.
Variance inflation factor analysis.
b.
Maximum likelihood estimation.
c.
Least squares method.
d.
Mean imputation.
C
What is a characteristic pattern of the ACF for an MA(1) process?
Question 2Answer
a.
It shows a sharp cutoff after lag 1.
b.
It oscillates without decaying.
c.
It remains constant for all lags.
d.
It increases exponentially with lag.
A
What is a distinctive property of the autocorrelation function (ACF) of a moving average MA(q) process?
Question 3Answer
a.
It increases with larger lags.
b.
All autocorrelations beyond lag q are zero.
c.
It oscillates between positive and negative values.
d.
It shows a gradual decay over time.
B
In logistic regression, what does the term ‘log odds’ refer to?
Question 4Answer
a.
The ratio of the number of events to non-events.
b.
The natural log of the odds of the dependent variable event occurring.
c.
A transformation of the independent variable.
d.
The probability of the dependent variable occurring.
B
How could the matrix be constructed by using the following R code? m <- matrix(1:6, nrow = 2, ncol = 3)
Question 5Answer
a.
column-wise
b.
any manner
c.
row-wise
d.
data insufficient
A
Matrix() defualts to column-wise unless specifically told otherwise
What would be the output of the following code? x <- 20; y <- 5; z <- x / y
Question 6Answer
a.
[1] 4
b.
[1] 15
c.
[1] 25
d.
[1] 0.25
A
What will be the output of the following R code?
x <- 4
while (x < 9) {
x <- x + 2
if (x == 8)
break
print(x)
}
Question 7Answer
A.
[1] 6
[1] 8
B.
[1] 4
[1] 6
[1] 8
C.
[1] 6
D.
[1] 4
[1] 6
[1] 10
C
(x==8) means to not include 8, so it would just be 6
How do you create a character vector in R?
Question 8Answer
a.
vec(“AAA”, “AA”, “BBB”, “BB”, “B”)
b.
set(“AAA”, “AA”, “BBB”, “BB”, “B”)
c.
character(“AAA”, “AA”, “BBB”, “BB”, “B”)
d.
c(“AAA”, “AA”, “BBB”, “BB”, “B”)
D
What does autocorrelation measure?
Question 9Answer
a.
Quadratic dependence between two points on the same series observed at different times.
b.
Degree of correlation between multiple points on the different series observed at different times.
c.
Linear dependence between two points on different series observed at same time.
d.
Degree of correlation between two points on the same series observed at different times.
D
In R, when dealing with two vectors of unequal length, the shorter vector is recycled until it matches the length of the longer vector. If x <- c(1, 2, 3) and y <- c(1, 2), what will be the result of x + y?
Question 10Answer
a.
[1] 2 4 5
b.
Error due to different lengths
c.
[1] 2 4 4
d.
[1] 2 4 3
C
How can you create a weighted average in R?
Question 11Answer
a.
By multiplying a vector with weights
b.
Using the sum() function
c.
Using the mean() function
d.
Applying the median() function
A
What is indicated by a gradual decay in the ACF and a sharp cutoff in the PACF?
Question 12Answer
a.
The series is non-stationary.
b.
An MA process is present.
c.
The series is over-differenced.
d.
An AR process is present.
D
What would be the output of the following code?
numbers <- c(1, 4, 5, 8, 10, 12, 15)
count <- 0
for (num in numbers) {
if (num %% 2 != 0)
count = count + 1
}
print(count)
Question 13Answer
A.
[1] 6
B.
[1] 3
C.
[1] 4
D.
[1] 5
B
What will be the output of the following function when called as calculateDifference(8, 3)? calculateDifference <- function(a, b) {diff <- abs(a - b) return(diff)}
Question 14Answer
a.
5
b.
3
c.
11
d.
24
A
What will be the output of the following code?
numbers <- c(4, 2, 7, 9, 10, 3, 5)
count <- 0
for (num in numbers) {
if (num %% 2 == 0)
count = count + 1
}
print(count)
Question 15Answer
A.
[1] 3
B.
[1] 4
C.
[1] 4 2 10
D.
[1] 7 9 3 5
A
In time series analysis, what does first differencing help to remove?
Question 16Answer
a.
Mean
b.
Trend
c.
Correlation
d.
Variance
B
You intend to print numbers divisible by 5, from 20 to 50. What should replace the blank in this code?
x <- 20
while ______?______ {
if (x %% 5 == 0) {
print(x)
}
x <- x + 1
}
Question 17Answer
A.
(x > 19 & x <= 50)
B.
(x < 50)
C.
(x >= 20 & x < 50)
D.
(x >= 20)
A
You want to print numbers greater than 50 in the following vector. What should be in the blank?
x <- c(42, 55, 60, 47, 53, 49, 68)
for (i in x) {
if _____?______ {
print(i)
}
}
Question 18Answer
A.
(i > 50)
B.
(i < 50)
C.
(i = i + 10)
D.
(i %% 10 == 0)
A
In multiple regression, the presence of an interaction term implies that the effect of one predictor on the response variable depends on the value of another predictor.
Question 19Answer
a.
TRUE
b.
FALSE
A
If the 95% one-day VaR for a portfolio is $500,000, what does it imply?
Question 20Answer
a.
In 95% of days, the portfolio will lose more than $500,000.
b.
The portfolio has a 95% chance of losing exactly $500,000 in a single day.
c.
The portfolio will lose $500,000 over the course of 95 days.
d.
There is a 5% probability that the portfolio will lose more than $500,000 in one day.
D
In the context of risk management, why is Expected Shortfall (ES) often preferred over VaR?
Question 21Answer
a.
ES provides a more detailed analysis of the potential maximum loss.
b.
ES takes into account the magnitude of extreme losses.
c.
ES is less affected by the volatility of the market.
d.
ES is based on a more realistic distribution of returns.
B
How is the optimal portfolio on the efficient frontier typically determined?
Question 22Answer
a.
By choosing the portfolio with the most assets.
b.
Based on the portfolio with the lowest risk.
c.
By selecting the portfolio with the highest return irrespective of risk.
d.
Through the portfolio that offers the best trade-off between risk and return.
D
What does 5*9 evaluate to in R?
Question 23Answer
a.
54
b.
45
c.
14
d.
15
B
A linear regression model is only valid if the residuals are normally distributed.
Question 24Answer
a.
FALSE
b.
TRUE
A