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Variance of a Sum of Independent Variables
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An insurance salesperson estimates the daily numbers of auto and home insurance policies sold using independent probability distributions. A student calculates the overall variance in policies sold by averaging the individual variances instead of adding them. What is the mistake in the student’s calculation?

A

Averaging the variances of independent events rather than summing them to get the total variance.

B

Including covariance terms despite the independence of auto and home policies.

C

Converting probabilities into percentages, which led to an incorrect variance calculation.

D

Assuming that the overall standard deviation is the average of the individual standard deviations.

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