(1 point) In the parts below, write the given probabilities in terms of probabilities you could find in a table. Use P(z) for the table's probability P(z < Z) where z is positive. Your answer MUST be written using PI Pis not defined for negative values! For example, P(0.2 < 2) = P(0.2) A. P(Z < 2.2) = B. P(Z > 1.4) = %3D c. P(Z>-1.4) = %3D D. P(1.4 < Z< 2.2) = %3D P(12| > 1.5) = R P(Z|< 1.5) = E. F. %3D

If we know P(A and B) = P(A) x P(B | A), we can say event A and B are independent

By rewriting the formula for the multiplication​ rule, you can write a formula for finding conditional probabilities. The conditional probability of event B​ occurring, given that event A has​ occurred, is P(B A)=P(A and B)P(A). Use the information below to find the probability that a flight departed on time given that it arrives on time.   The probability that an airplane flight departs on time is 0.89. The probability that a flight arrives on time is 0.89. The probability that a flight departs and arrives on time is 0.82.       The probability that a flight departed on time given that it arrives on time is ____ ​(Round to the nearest thousandth as​ needed.)

By rewnting the formula for the multiplication rule, you can write a formula for finding P(A and B) P(A) conditional probabilities. The conditional probability of event B occurring, given that event A has occurred, is P(B A)= Use the information below to find the probability that a flight departed on time given that it arrives on time. The probability that an airplane flight departs on time is 0.91. The probability that a flight arrives on time is 0.89. The probability that a flight departs and arrives on time is 0.82. The probability that a flight departed on time given that it arrives on time is. (Round to the nearest thousandth as needed.) es