SOLUTION: 7. Divide the polynomial below using the long division method. Write your answer in the form P(x) = Q(x)- D(x) + R(x)
identify P(x) the dividend, Q(x) the quotient, R(x) the r
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-> SOLUTION: 7. Divide the polynomial below using the long division method. Write your answer in the form P(x) = Q(x)- D(x) + R(x)
identify P(x) the dividend, Q(x) the quotient, R(x) the r
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Question 1122317: 7. Divide the polynomial below using the long division method. Write your answer in the form P(x) = Q(x)- D(x) + R(x)
identify P(x) the dividend, Q(x) the quotient, R(x) the remainder.
https://imgur.com/BtRy1Iz (i dont know how to type out the bar thing) Found 2 solutions by solver91311, josgarithmetic:Answer by solver91311(24713) (Show Source):
Polynomial Division works the same way as does regular long division.
Account for ALL degree terms, which is why 0*x^3 is shown here.
You start the division this way:
How many times is 2x^2 contained in 8x^4?
4x^2 times.
This first partial quotient and resulting multiplication is shown.
The subtraction result is also included.
4x^2
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|
2x^2-x+2 | 8x^4 0x^3 6x^2 -3x 1
| 8x^4 -4x^3 8x^2
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0 4x^3 -2x^2