Question

heelpps(image below)

Answer 1

I got 3/5(X^2+7)

Answer 2

@Owlcoffee

Answer 3

\[\frac{ 6x^2-54x+84 }{ 8x^2-40x+48 } \div \frac{ x^2+x-56 }{ 2x^2+12x-32 }\]
Begin by solving the division of fractions, you can also apply the synthetic division on both in order to have a more simplified problem to solve:
\[\frac{ 6x^2-54x+84 }{ 8x^2-40x+48 } \times \frac{ 2x^2+12x-32 }{ x^2+x-56 }\]
ending with:
\[\frac{ (6x^2-54x+84)(2x^2+12x-32) }{ (8x^2-40x+48)(x^2+x-56) }\]

Answer 4

What's left to do is to apply the corresponding simplification and factorization, ending up with the corresponding synthetic division.

Answer 5

What, lol?

Don't you find the greatest factor for each, then multiply

Answer 6

No, the multiplication of fractions are just numerator-numerator, denominator-denominator:
\[\frac{ a }{ b }\times \frac{ x }{ y } \iff \frac{ ax }{ by }\]
If it was the sum of two fractions with different denominator, yes, that would be the case.

Answer 7

I 3(81/2(5)

Answer 8

I got

Answer 9

is it 3(x-2)
2(x-3)

Answer 10

CAn you show me your work?

Answer 11

its on paper, lol