Question

(16x^2-4x+1) is a factor of (g^3+h^3). What are the values of g and h?

Answer 1

Yikes this did not copy right

Answer 2

loll I would just try to type it again as a comment.

Answer 3

The expression ( 16 x 2 − 4 x + 1 ) is a factor of ( g 3 + h 3 ) . What are the values of g and h ?

Answer 4

(16x^2-4x+1) is a factor of (g^3+h^3). What are the values of g and h?

Answer 5

@Shadow

Answer 6

bruh, I do not miss this kind of math

Answer 7

So no help?

Answer 8

Yeah I'll ping some big bois @darkknight

Answer 9

\[16x^2-4x+1\]
is a factor of
\[g^3+h^3\]

Answer 10

that is the equations right?

Answer 11

Yes

Answer 12

I gtg for 15 min, ill help u out then :/

Answer 13

Ok

Answer 14

@Vocaloid

Answer 15

alright, im back

Answer 16

Cool beans

Answer 17

ohh it says it is a factor. So I would assume you have to take 16x^2-4x+1 and divide by (g^3+h^3), and we should get some leftover. And we solve for g and h

Answer 18

Huh

Answer 19

Prob, let's wait n see

Answer 20

alright so we have (g^3+h^3)
This can be rewritten as (g+h)(g^2-gh+h^2)
Now we have the (16x^2-4x+1)
Basically (16x^2-4x+1) is equal to g^2-gh+h^2)
Since the problem said (16x^2-4x+1) is a factor of (g^3+h^3)
Then we can ignore the g+h part and only focus on g^2-gh+h^2

Basically I am saying that
g^2-gh+h^2 = (16x^2-4x+1)
Now can you figure out g and h from here?

Answer 21

g^2-gh+h^2 = (16x^2-4x+1)

So basically that means that g^2 is 16x^2
h^2 is 1
and -gh is -4x

Answer 22

If we look, that means that g equals 4x, if we square root both sides Now h equals 1. -gh equals 4x, and this makes sense because we said that g is 4x and h is 1. So
-gh is -(4x)(1) or -4x.

Answer 23

So we just figured out that g is 4x and h is 1