Let A and B be events with P(A)=0.6, P(B)=0.7, and P(A and B)=0.4. (a) Are A and B independent? Explain.
(b) Compute P(A or B).
(c) Are A and B mutually exclusive? Explain.
Part: 0/3
Part 1 of 3
(a) Are A and B independent? Explain.
The events A and B (Choose one)
X
independent since (Choose one)
P(AP (B) =P (A and B
P(A).P(B)#P(A and B)
P(A and B) #0
P(A and B)=0

The average number of vehicles waiting in line to enter a parking lot can be modeled by the function f left parenthesis x right x squared over 2 left parenthesis 1 minus x right parenthesis endfraction , where x is a number between 0 and 1 known as the traffic intensity. find the rate of change of the number of vehicles waiting with respect to the traffic intensity for the intensities (a) xequals0.3 and (b) xequals0.6.

You got a job selling magazines door-to-door. you are paid $100 per day plus $1.50 for each magazine you sell. which recursive formula models this situation?

Write an inequality for this sentence the quotient of a number and -5 increased by 4 is at most 8