Compute the difference quotient (P(x+h)-P(x))/h. take values of h that get closer and closer to zero to determine the limiting value of this quotient as h---0.

Question

Compute the difference quotient (P(x+h)-P(x))/h. take values of h that get closer and closer to zero to determine the limiting value of this quotient as h--->0.

anonymous · Answer

x=600

goformit100 · Answer

yes your Answer is correct. Well done Keep It up

anonymous · Answer

which is the function P(x)
x=600 from where do u got that?
@goformit100 u dont know anything; i had seen a lot of ur answers and u dont know what u r talking about, please leave this page and dont lose the students with ur idiots answers

anonymous · Answer

A company produces widgets and finds it should make a profit of P(x)=-.15^2+180x-25,000 dollars per month when x widgets are sold. How many widgets should the company aim to sell monthly for maximum profit? (I got x=600). What is that maximum possible profit (I got 29,000)

anonymous · Answer

-.15^2???       u meant 0.15^2?

anonymous · Answer

it is -.15^2

anonymous · Answer

well it dont have meaning what u have here is a linear function -.15^2+180x-25,000 
that dont have maximun o minimum
in order to have a maximum o minimum  the grade of the fucntion must be greather than 2.

where is the x^2 ?????
please write the equation right

anonymous · Answer

-.15x^2+180x-25,000