Apple weights in an orchard are normally distributed. From a sample farmer, Fred determines the mean weight of a box of apples to be 270 oz. with a standard deviation of 10 oz. He wonders what percent of the apple boxes he has grouped for sale will have a weight of less than 255 oz.
Still Need Help?
Join the QuestionCove community and study together with friends!
A delivery driver has an average daily gasoline expense of $55.00. The standard deviation is $10.00. The owner takes a sample of 54 bills. What is the probability the mean of his sample will be between $45.00 and $65.00? Enter all answers to the nearest tenth.
Calculate a z-score for $45.00.
Give the probability for step 1.
Calculate the z-score for $65.00.
Give the probability for step 3.
Add the probabilities from steps 1 & 3.
b1az34:
@addison123456 wrote:
i think it might be 2.07
for all
addison123456:
for the first question
\
addison123456:
do you need help with the second one
Still Need Help?
Join the QuestionCove community and study together with friends!
Sign Up
b1az34:
yes
b1az34:
for both questions
addison123456:
k so When x =45, z 45-55 divided by 10 = -1
Step : z score = -1
Step 2: P(-1<Z<0) =0.3413
Step 3 : Z score for 65 = 65-55 divided by 10 = 1
Step 4: P(0<Z<1) = 0.3413
step 5:
P(45<x<55) = 0.6826 answer is 0.6826 im pretty sure
addison123456:
thnx for da metal
b1az34:
@b1az34 wrote:
and this?
Still Need Help?
Join the QuestionCove community and study together with friends!