Events A and B are mutually exclusive with PA equal to 0.362 and PA or B equal to 0.685 Find the following probabilities. P(B)=

A customer for a home insurance policy owns a $200,000 home. The probability is 0.1% that the home will be totally destroyed by fire, and the probability is 0.5% that the home will suffer a 50% loss due to fire. Ignoring all other partial losses, the insurance company is interested in determining what premium it should charge for a policy just to break even. Let ? = ?ℎ? ?????? ?? ???????????? ???? ?? ?ℎ? ????????. State the Sample Space for the r.v. X INCLUDE the units: { } (i.e. list all the possible outcomes for the amount of compensation paid to the customer in $) HINT: make a probability distribution table

Find the probability of the indicated event if P(E) = 0.25 and P(F) = 0.35. Find P(E or F) if P(E and F)= 0.20. P(E or F) =| (Simplify your answer.)

Events A and B are independent. Find the indicated ProbabilityP(A) = 0.02P(B) = 0.27P(A and B) =

hwm7 7 Use the following probabilities to answer the question. P(A) =0.6, P(B)=0.35 AND P(AandB)=0.05. P(notB notA)=  _%

Given P(A) = 0.031, find the probability of the complementary event. 0.969 0.992 0.946 None of these 0.113

P(A)=.280  P(B)=.360  P(A and B)=.200 P(C)=.200  Calculate the probability of event A or B

Let A and B be mutually exclusive events, such that P(A) = = 0.9304 and P(B) = 0.0423 . Find the following probabilities: P(A and B)= % (Round the answer to 2 decimals) P(A or B)= % (Round the answer to 2 decimals)

If a particular shipment of thousands of aspirin tablets actually has a 4% rate of defects, what is the probability that a sample of 12 tablets contains two or more defective tablets? K 12 olve this :0: The probability that two or more tablets in the sample are defective is. (Type an integer or a decimal. Round to four decimal places as needed.) View an example -0% F2 Get more help - 20 F3 DOD 000 F4 MacBook Air S ◄◄ D ► 11 A F9 F10 Clear all 4) F11 Check answer F12

If P (A) = 0.6, P (B) =0.5 and P (A U B) = 0.9, find the following probabilities: (a) P (ANB) (b) P (A/B)