To use the given table, find the section where the left-hand column represents n = 5. Move across the table to the column for p = 0.70.P(r ≥ 3)  =  P(3) + P(4) + P(5) =  0.309 + 0.360 +

When n = 5 and p = 0.8, we have P(5) = . Therefore, P(r = 5) =

Use the binomial probability distribution table to find each of the needed probabilities. Then use the probabilities to find the final answer, correct to three decimal places.P(r  ≥  3)  =  P(3) + P(4) + P(5) =

Based on the below table, answer the following question:xP(x)30.0540.4050.3060.1570.10 Find P (4<X<7)Question 5Answera.0.40b.0.95c.0.45

Based on the below table, answer the following question:xP(x)30.0540.4050.3060.1570.10 Find P(X=1)Question 5Answera.0b.0.05c.not defined

If P = 1,000, R = 5% p.a, n = 4; What is Amount and C.I. isa.1,215.50, 215.50b.1,125, 125c.2,115, 115d.2,215, 215Clear my choice