Urgent Medal will be given

how do the solutions of the equation compare to the length of the rectangular object and hte x-intercept of the graph? (look at the x intercept on the graph)

x^3-3x^2+2x-24

Question

Urgent Medal will be given


how do the solutions of the equation compare to the length of the rectangular object and hte x-intercept of the graph? (look at the x intercept on the graph)

x^3-3x^2+2x-24

anonymous · Answer

attachment

anonymous · Answer

Rectangular object?

anonymous · Answer

thats what it say on the question

anonymous · Answer

Is there anything more in the question?

anonymous · Answer

here it is, about that graph

anonymous · Answer

@jim_thompson5910 @phi @nubeer

anonymous · Answer

@Abarnett @bloodrain @Chooch146 @help123please.

anonymous · Answer

Well, (x-4) must be a factor, and the other factor must not have a real solution (it must be a quadratic, in that case). Divide the whole thing by x-4 (do it like normal long division) and you'll see the other factor. I'm not sure what the question is asking.

anonymous · Answer

what do you divide it by?

anonymous · Answer

(x-4). It's just like any other long division: you multiply by whatever it takes to get rid of the largest term (highest power of x, in this case) and then subtract that multiple to see what's left.