Math, asked by edwinmarc, 4 months ago

A quotient obtained or dividing ,(8x^4-2x^2+6x-7) by (2x+1) is(4x^3+px^2-qx+3).Find pq and remainder​

Answers

Answered by ambika4410
1

Answer:

The reminder is -10.

Step-by-step explanation:

The division of

(8x

4

2x

2

+

6x−

7)

and

(2x+

1)

is shown above:

Therefore, from the division, we get that the quotient is

(

2

1

(8x

3

−4x

2

+6))

that is

(4x

3

2x

2

+

3)

and the remainder is

−10.

But it is also given that the quotient is

(4x

3

+

px

2

qx+

3)

, thus on comparing the coefficients of both the quotients

(4x

3

2x

2

+

3)

and

(4x

3

+

px

2

qx+

3)

, we get

p=−2and

q= 0

Hence,

p=

−2

,

q=

0

and the remainder is −10.

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Answered by Anonymous
3

Answer:

-10

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