Find the zeros of the function.
@inkyvoyd
Your job is to determine the 3 x values that make this function = 0. Therefore, first, set this function equal to zero. Note how x is common to all three non-zero terms. Factor it out. What's left is a quadratic equation. There are half a dozen or more ways of solving quadratics. Which is / are your favorite(s)?
You want to make the function equal to 0, and then solve. \(\tt 0 = 3x^3 - 21x^2 + 36x\) We can pretty much solve this with two main steps. First step is factoring. Do you see what the greatest common factor is between \(\tt 3x^3\), \(\tt 21x^2\), and \(\tt 36x\)?
@iwanttogotostanford: Another person and I have (in our own ways) suggested what you need to do first. Would you please do that now.
That person has gone offline ):
Unfortunately. I'd suggest waiting until she returns.
thank you all for your input.
Join our real-time social learning platform and learn together with your friends!