2*0.3*5%*5%) = 8.062%. All other answers are incorrect.
NEW QUESTION: 2
A company is currently testing Symantec Endpoint Protection 12.1 on 100 clients. The company has decided to deploy SEP to an additional 20,000 clients. They are concerned about the number of clients supported on a single Symantec Endpoint Protection Manager (SEPM). What should the company do to ensure that the SEPM can support the clients?
A. Switch to HTTPS for client communications.
B. Switch to IIS as the web server.
C. Configure the clients for Pull mode.
D. Decrease the heartbeat interval.
Answer: C
NEW QUESTION: 3
If the range and variety of product are large:
A. Little opportunity to use the specialized machinery and fixtures
B. All of these
C. Machines must be changed over frequently
D. Production runs will be short
Answer: B
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2*0.3*5%*5%) = 8.062%. All other answers are incorrect.NEW QUESTION: 2
A company is currently testing Symantec Endpoint Protection 12.1 on 100 clients. The company has decided to deploy SEP to an additional 20,000 clients. They are concerned about the number of clients supported on a single Symantec Endpoint Protection Manager (SEPM). What should the company do to ensure that the SEPM can support the clients?
A. Switch to HTTPS for client communications.
B. Switch to IIS as the web server.
C. Configure the clients for Pull mode.
D. Decrease the heartbeat interval.
Answer: CNEW QUESTION: 3
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A. Little opportunity to use the specialized machinery and fixtures
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C. Machines must be changed over frequently
D. Production runs will be short
Answer: B - Exam Name :
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NEW QUESTION: 1
The returns for a stock have a monthly volatilty of 5%. Calculate the volatility of the stock over a two month period, assuming returns between months have an autocorrelation of 0.3.
A. 8.062%
B. 10%
C. 7.071%
D. 5%
Answer: A
Explanation:
Explanation
The square root of time rule cannot be applied here because the returns across the periods are not independent.
(Recall that the square root of time rule requires returns to be iid, independent and identically distributed.) Here there is a 'autocorrelation' in play, which means one period's returns affect the returns of the other period.
This problem can be solved by combining the variance of the returns from the two consecutive periods in the same way as one would combine the variance of different assets that have a given correlation. In such cases we know that:
Variance (A + B) = Variance(A) + Variance(B) + 2*Correlation*StdDev(A)*StdDev(B).
The standard deviation can be calculated by taking the square root of the variance.
Therefore the combined volatility over the two months will be equal to =SQRT((5%
