His average is 80%. You take the two scores add them up and divide by the number of scores.
What I gather from the question is that
has second moment
and variance
, and you're asked to find the expectation and variance of the random variable
.
From the given second moment and variance, we find the expectation of
:

Expectation is linear, so

Using the same variance identity, we have

and

so that

Alternatively, we can use the identity

Answer:
c
Step-by-step explanation:
because it has 3 parts. tri.
63 i believe..
3 divided by 2 is 1.5
1.5 times 42 is 63
I believe the answer is ab