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
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.
MARK AS BRAINLIEST
Answered by
3
Answer:
-10
Please mark me as the brainliest and do follow me if you found this helpful
Similar questions