Answer:
Explanation:
We can use a standard normal distribution table or calculator to determine the probabilities. Here are the answers:
(b) P(z > 2.37) = 0.0083
(c) P(z < -1.23) = 0.1093
(d) P(1.14 < z < 3.35) = 0.0473
(e) P(-0.77 < z < -0.56) = 0.0749
(f) P(z > 2) = 0.0228
(g) P(z < -3.28) = 0.0005
(h) P(z = 1.98) = 0 (since the normal distribution is continuous, the probability of a single point is zero).