Abox contains the following four slips of paper, each having exactly the same dimensions. win prize 1. win prize 2. win prize 3. win prizes 1, 2, and 3. one slip will be randomly selected. let a1 = {win prize 1}, a2 = {win prize 2}, and a3 = {win prize 3}. show that a1 and a2 are independent, that a1 and a3 are independent, and that a2 and a3 are also independent (this is pairwise independence). however, show that p(a1 ∩ a2 ∩ a3) ≠ p(a1) · p(a2) · p(a3), so the three events are not mutually independent. to prove pairwise independence, we must first calculate the following probabilities.

the answer is d

step-by-step explanation:

option 3 . (5x + 1) - (-10x + 6)

step-by-step explanation:

option 1 :

(4x + 3) + (-9x + 4)

or 4x+3 -9x + 4

or -5x + 7

option 2

(x - 2) - (6x - 9)

or x-2-6x + 9

or -5x + 7

option 3

(5x+ + 6)

or 5x + 1 + 10x -6

or 15x -5

option 4

-4x+2x+7-3x

-7x + 2x + 7

-5x + 7

hence only option 3 did   not satisfy the given simplify expression.

your question is incomplete, write all the numbers in the sequence that it tells you.  

step-by-step explanation:

answer: yard ramps with a level off platform are typically 36 feet long. truck, rather than at an angle, enabling access to those pallets at the very back of the truck. if you are using your yard ramp to convert a loading dock into a drive-in door, we even at 60 inches (5 feet) high and a 30 foot ramp, the slope of the ramp will be less

step-by-step explanation: