Factor the Following Polynomials: x²-81 x²-13x+36 Which polynomial is a special product and why?
need someone to walk me through step by step
x^2-81=0 x^2=81 x=9
okay so thats not the special product right?
what do u mean by special product?
Which polynomial is a special product and why?
it says it in the question idk what it means
lets do the second one, how did you start
then mine is special
i mean first one equation.
\[x ^{2 } + 9^{2} \] can you do it now?
x=9 is not the answer
okay so I'm at x^2+9^2 now what do i do
Oops.. it x^2-9^2 not +
ok i am doing
x^2-9^2=(x+9)(x-9)
okay now what
(x-9) and (x+9) are the factors. You've got tha answers..:D well done
Can we move on to the second?
\[x^2-13x+36=0\] now factorize \[x^2-9x-4x+36=0\] x and 4 common \[x(x-9)-4(x-9)=0\] bracket common \[(x-9)(x-4=0\] now x-9=0 or x-4=0 x=9 or x=4
ok lets do the second
2nd and 1st i have done with an easy way.
x²-13x+36 is the question right? we don't have any common factor in the equation right now. Let's try to build.
x²-13x+36 There is a std procedure to do such problems. Express the middle terms ( 13 ) as a sum of two no.s and last term ( 36 ) as a product. can you come up with any two no.s?
@muhammad9t5 : You can't equate it to zero. No where it's given. Factorization and equation are two different things.
ok
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