Aleasing firm claims that the mean number of miles driven annually, u , in its leased cars is less than 12800 miles. a random sample of 50 cars leased from this firm had a mean of 12499 annual miles driven. it is known that the population standard deviation of the number of miles driven in cars from this firm is 3140 miles. is there support for the firm's claim at the 0.05 level of significance?

for 0.05 level of significance p value is greater than so it cant not reject

Step-by-step explanation:

given data

mean = 12499 miles

sample n = 50

standard deviation = 3140 miles

μ = 12800 miles

to find out

Is there support for claim 0.05 level significance

solution

we find here first standard statistic test for z

z =  ( mean - μ)  / ( SD × √n )    1

put here value

z = ( 12499 - 12800)  / ( 3140 / √50 )

z = -0.67783

and we can find from table

P value for z is -0.67783 is 0.2489

so for 0.05 level of significance p value is greater than so it cant not reject

the correct answer is x/3+10≥32

hope this !

( - 4 , -7 )

all the lines must parallel  

step-by-step explanation:

coordinates of c = ( - 1 , 2 )

3 units left = ( -4 , 2 )

9 units down = ( - 4 , 11 )