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NEW QUESTION: 1
A solutions architect has created a new AWS account and must secure AWS account root user access Which combination of actions will accomplish this? (Select TWO.)
A. Apply the required permissions to the root user with an inline policy document
B. Ensure the root user uses a strong password
C. Add the root user to a group containing administrative permissions.
D. Enable multi-factor authentication to the root user
E. Store root user access keys in an encrypted Amazon S3 bucket
Answer: A,D
Explanation:
Reference:
https://aws.amazon.com/premiumsupport/knowledge-center/security-best-practices/
https://docs.aws.amazon.com/IAM/latest/UserGuide/access_policies_managed-vs-inline.html
NEW QUESTION: 2
An engineer wants to setup WPA2 Enterprise using EAP-TLS and a remote RADIUS
server. What device(s) would the engineer specify the EAP type on?
A. the supplicant and authentication server
B. the authentication server only
C. the supplicant and authenticator
D. the supplicant only
E. the authenticator and authentication server
Answer: A
NEW QUESTION: 3
Consider an annual coupon bond with the following characteristics:
For a 75 basis point change in interest rates, the bond's duration is:
A. 8.79 years.
B. 8.17 years.
C. 5.80 years.
D. 5.09 years.
Answer: D
Explanation:
Explanation/Reference:
Explanation:
Since the bond has an embedded option, we will use the formula for effective duration.(This formula is the same as the formula for modified duration, except that the "upper price bound" is replaced by the call price.) Thus, we only need to calculate the price if the yield increases 75 basis points, or 0.75%.
Price if yield increases 0.75%: FV =100, I/Y =7.25= 6.50 + 0.75, N =12, PMT =6.5, Compute PV = 94.12 The formula for effective
jjoachim_SS15_1_C_j_duration
Where:
V-
= Call price/price ceiling
V+
= estimated price if yield increases by a given amount,ꢀy
V0
= initial observed bond price
y
ꢀ
= change in required yield, in decimal form
Here,effective duration = (101.75 - 94.12) / (2 * 100 * 0.0075) = 7.63 / 1.5 =5.09 years.
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