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For a standard normal distribution, find:P(z > 1.07)...

Question

For a standard normal distribution, find:P(z > 1.07)

For a standard normal distribution, find: P(z > 1.07)



Answers

Find the probabilities for each, using the standard normal distribution. $P(z>0.82)$

In this question, we want to find a shared area under the standard normal distribution cough. We want off buying a probability in which a simple Z is more than 0.82 We can calculate this value using a normal CD, a function on a graphic calculator. Since this is a standard normal distribution, we set the mean to zero and send the deviation toe one for the other parameters. We said the upper bound to tend to the power off 99 which is just in arbitrarily large number, and the lower bound to 0.82 The result is 0.2061

In this question. We want to find the shooter area under standard normal distribution cough. We want to find the probability enriched Assemble Z is between 1.38 and zero. We can calculate this value using a normal CDF function on a graphic calculator. Since this is a standard normal distribution, we set the mean to zero and standard deviation to one for the other perimeters, we said the upper bound to zero and the little bound to win negative 1.38 The result is 0.4162

In this question. We want to find the shaded area under the standard normal distribution cough. We want to find the probability in which assembles E is a more than 2.33 became Calculate this value using a normal Syria function on a graphic calculator. Since this is a standard normal distribution, we set the mean to zero and standard deviation toe one for the other. Parameters reset the upper bound to tend to the power off 99 and the low about 22.33 The result is 0.9 night.

In this question, we want to find the shaded area under the standard normal distribution curve. We want to find the probability in Rich a Sam Posey. It's less than 1.42 We can calculate this value using a normal CD, a function on a graphic calculator. Since this is extended normal distribution, we set the mean to zero and standard deviation toe one for the other parameters. We said the upper bound to 1.42 and the lower bound to know grief 10 to the power off 99 which is just an arbitrarily small number. The result is 0.9222


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