Find the values of R, P, and Q that make the polynomial addition problem true. Write your answer in this order: R, P, Q. \left(12x^5+Rx^4+Px^2-5\right)+\lef t(-6x^5-4x^4+13x+Q\right)=6x^5+3x^4 +9x^2+13x+7 (12x 5 +Rx 4 +Px 2 −5)+(−6x 5 −4x 4 +13x+Q)=6x 5 +3x 4 +9x 2 +13x+7

Given:

To find:

The values of R, P and Q.

Solution:

We have,

On combining like terms, we get

On comparing the coefficients of , we get

On comparing the coefficients of , we get

on comparing the constants, we get

Therefore, and .

$8

step-by-step explanation:

it is pretty much backwards.

you take the 4x2 multiply that, and that is = $8

93-8=85

855=17

17*4=68

there are 68 purple marbles in that bag