average cost of renting an apartment is $951 with a standard deviation of $96. find the value such that the probability that a randomly selected apartment has a rent of more than it is 0.15
Look up the standard normal distribution table and find the value of z for a probability (1-.15).
i get a z value of 1.04
I get a z-score of 1.036 from my table. Can you check again please?
hmm i'm still getting 1.04 for the z-score, because for 1.04 it's .8505, and for 1.03 it's .8485, and my professor told me to choose the one closest to the % we're looking for which in this case is .85
That's alright. Then substitute the values that you have in the following equation and solve for X. \[z=\frac{X-\mu}{\sigma}\]
i get $1,050.84
Great! That is the correct answer :)
sorry to ask, there's just a lot of formulas for different type of probability problems, and i get a bit confused on when to use which. can you maybe explain when to use the formula you listed above?
|dw:1340481638855:dw|If you do a drawing of the problem it usually helps.
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