Question Find the upper sum for f(x) = x² over [-1, 1] with n = 4. Give your answer in fractional form.

Please solve for the sequence of partial sum and fill in blanks:

Assume you play the lottery for two days. Each day you have 1000 numbers to draw from where you win if you picked the same number that is drawn that day. For example, you pick 321, and it's drawn, yay, you win! X, $winnings per day $0 P(X) 999/1000 E(x) = $0(999/1000) + $500(1/1000) = $0.50 Var(x) = $500 1/1000 Std Dev = = sqrt(Variance) = a.) But what if we play two days, then what is E(winning for both days)?

Analysis

Q4

Eo7()' Find the sum: The sum is: *Exact answer only*

2-6tan(x+3)=-16 0<x<2pi

10 lim 3 + .2

Find the sum Serier enter rather A. given belowe expression an +2 of each of than entering 17 B = ('s)" n=3 For that the geometric the value of the sum, the exact value gives 2 + ² + e an 2 6 expression. + 2 16 -

2s Use Convolution to find L-1[ A (s²+4)2-