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There is one error in one of five blocks of a program. To find the error, we test three randomly selected blocks. Let X be the number of errors in these three blocks. Compute E(X) and Var(X)
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E for expectation?
the probability, or expectation value for X in a block, equals the number of occurrences of X in all the blocks divided by the total number of blocks
so that would be 1/5, but we get 3 selected blocks, so this would mean 1/5 * 3 = 0.6 (which would be what my book sais). If this is correct, how do i calculate the Var(X) from this?
well E(X)=µ and Var(X)=E[(X-µ)^2]
Var(X) = E[(X-µ)^2] = E[X^2]-µ^2
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