mastvikas
Member
Please Help me in understanding the below sum-:
Let Z be a standard normal random variable and N(z) the cumulative distribution function. An event X is defined to happen if either z takes a value between +1 and -1or z takes any value greater than 1.5. What is the probability of event X happening if N(1) = 0.8413, N(1/2) = 0.6915 and N(-1.5) = 0.0668, where N(•) is the cumulative distribution function of a standard normal variable?
a. 0.083
b. 0.2166
c. 0.6826
d. 0.7494
Let Z be a standard normal random variable and N(z) the cumulative distribution function. An event X is defined to happen if either z takes a value between +1 and -1or z takes any value greater than 1.5. What is the probability of event X happening if N(1) = 0.8413, N(1/2) = 0.6915 and N(-1.5) = 0.0668, where N(•) is the cumulative distribution function of a standard normal variable?
a. 0.083
b. 0.2166
c. 0.6826
d. 0.7494