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+ 2*(-0.6)*0.6*0.4*20%*5%=0.01192. Therefore the volatility of this portfolio is SQRT(0.01192)=10.92%
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A company running an on-premises application is migrating the application to AWS to increase its elasticity and availability. The current architecture uses a Microsoft SQL Server database with heavy read activity. The company wants to explore alternate database options and migrate database engines, if needed. Every 4 hours, the development team does a full copy of the production database to populate a test database. During this period, users experience latency.
What should a solution architect recommend as replacement database?
A. Use Amazon Aurora with Multi-AZ Aurora Replicas and restore from mysqldump for the test database.
B. Use Amazon RDS for SQL Server with a Multi-AZ deployment and read replicas, and restore snapshots from RDS for the test database.
C. Use Amazon Aurora with Multi-AZ Aurora Replicas and restore snapshots from Amazon RDS for the test database.
D. Use Amazon RDS for MySQL with a Multi-AZ deployment and read replicas, and use the standby instance for the test database.
Answer: A
A. Option E
B. Option B
C. Option C
D. Option A
E. Option D
Answer: D
Explanation:
Explanation
The Automatic scale - Queue mode automatically scales if the number of messages in a queue goes above or below a specified threshold. Role instances are created or deleted when this happens.
A and B are two stocks with normally distributed returns. The returns for stock A have a mean of 5% and a standard deviation of 20%. Stock B has a mean of 3% and standard deviation of 5%. Their correlation is -0.6.
What is the mean and volatility of a portfolio which holds stocks A and B in the ratio 6:4?
A. 4.2% and 1.19%
B. 4.2% and 10.92%
C. 4% and 10.92%
D. 4.2% and 14%
Answer: B
Explanation:
Explanation
The mean can be calculated quite easily as a weighted average, and in this case it is 0.6*5% + 0.4*3% = 4.2%.
The variance can be calculated with the formula for portfolio variance as = (0.6
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+ 2*(-0.6)*0.6*0.4*20%*5%=0.01192. Therefore the volatility of this portfolio is SQRT(0.01192)=10.92%
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+ 2*(-0.6)*0.6*0.4*20%*5%=0.01192. Therefore the volatility of this portfolio is SQRT(0.01192)=10.92%
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