Braking distance on a wet surface for the 2015 Toyota Camry is normally distributed with a mean of 149 ft. and a standard deviation of 5.28 ft. The braking distance on a wet surface for the Honda Accord is also normally distributed but with a mean of 138 ft. and standard deviation of 6.22 ft. If 25 randomly selected Camrys and 16 randomly selected Accords are selected (independently), what is the probability that the mean braking distance for the Camry is more than 10 ft. longer than the mean braking distance of the Accord

(x3 + 6x2 + 2x - 6) • (x - 1)

step-by-step explanation:

polynomial long division :

3.2     polynomial long division

dividing :   x4+5x3-4x2-8x+6

                              ("dividend")

by         :     x-1     ("divisor")

dividend     x4   +   5x3   -   4x2   -   8x   +   6

- divisor   * x3     x4   -   x3            

remainder         6x3   -   4x2   -   8x   +   6

- divisor   * 6x2         6x3   -   6x2        

remainder             2x2   -   8x   +   6

- divisor   * 2x1             2x2   -   2x    

remainder               -   6x   +   6

- divisor   * -6x0               -   6x   +   6

remainder                     0

quotient :   x3+6x2+2x-6   remainder:   0

investment b is an ordinary annuity with $3,909.64 in the account after one year.

step-by-step explanation:

i would be 2,000 just get the square root of 50 which is 2500 and the divid 4/5 and last thing multiply the answer you get for that by the square root of 50

step-by-step explanation: