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Mathematics 9 Online
OpenStudy (anonymous):

True or False: x2-16x+64/x-8 has no remainder.

OpenStudy (anonymous):

@zepdrix ?

OpenStudy (aq99):

Is there anything x could be replaced by in the problem?

Nnesha (nnesha):

long division or synthetic division ? which one you want to do ?

OpenStudy (anonymous):

oh by the way it's x squared

Nnesha (nnesha):

or to find the remainder solve divisor x -8 for x and then plug x value into the equation x^2 -16x +64 you will get the answer

Nnesha (nnesha):

x-8=0 solve this for x

OpenStudy (anonymous):

@zepdrix

zepdrix (zepdrix):

You've got a whole bunch of good options that were suggested here :) `Polynomial Long Division` and see if you end up with any remainder. `Synthetic Division with x=8` and see if you end up with any remainder. `Factor the Numerator` and see if it cancels out with anything in the denominator. `Remainder Theorem` lets you plug x=8 into the numerator and see if you end up with anything other than 0. Bunch of good options :O Still confused? Gotta try something ggiirrrrl!

OpenStudy (anonymous):

so its true then

OpenStudy (anonymous):

@zepdrix

zepdrix (zepdrix):

Maybe 0_o what makes you say that? lol I think yer just guessing ;)

OpenStudy (anonymous):

because isn't the part where it says x-8 means that is has no remainder

OpenStudy (anonymous):

www.tiger-algebra.com/drill/((x~2-16x_64)/(x~2-9))=((x~2.../(x-8))/ ((x2-16x+64)/(x2-9))=((x2-3x)/(x-8)). No solutions found ... Step 2 : x2 - 3x Simplify ——————— x - 8 ... Quotient : 1. Remainder : 5 ..... As this is a polynomial of an even degree it may not even have any real (as opposed to imaginary) roots ...

Nnesha (nnesha):

.

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