Expected number of red balls

Ten balls are drawn from an urn with 25 red balls and 75 white balls. Find the expected number of red balls in the draw. Does the answer change if the draw is without replacement rather than with replacement?

With replacement the count is \operatorname{Bin}(10,1/4). Without replacement it is hypergeometric, 10 draws from 100 balls of which 25 are red. The distributions differ. The expectation is 10\times(25/100)=2.5 in both cases, by linearity applied to the ten indicator variables. Dependence changes the variance, not the mean.