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Byju's Answer
Standard IX
Mathematics
Long Division Method to Divide Two Polynomials
Question 23On...
Question
Question 23
On dividing
p
(
4
p
2
−
16
)
by
4
p
(
p
−
2
)
, we get
a)
2
p
+
4
b)
2
p
−
4
c)
p
+
2
d)
p
−
2
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Solution
c)
p
+
2
→
We have,
p
(
4
p
2
−
16
)
4
p
(
p
−
2
)
=
p
[
(
2
p
)
2
−
4
2
]
4
p
(
p
−
2
)
=
(
2
p
−
4
)
(
2
p
+
4
)
4
(
p
−
2
)
[
∵
a
2
−
b
2
=
(
a
+
b
)
(
a
−
b
)
]
=
2
(
p
−
2
)
.2
(
p
+
2
)
4
(
p
−
2
)
=
4
(
p
−
2
)
(
p
+
2
)
4
(
p
−
2
)
=
p
+
2
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1
Similar questions
Q.
Question 23
On dividing
p
(
4
p
2
−
16
)
by
4
p
(
p
−
2
)
, we get
a)
2
p
+
4
b)
2
p
−
4
c)
p
+
2
d)
p
−
2
Q.
On dividing
p
(
4
p
2
−
16
)
by
4
p
(
p
−
2
)
,
we get (a)
2
p
+
4
(b)
p
+
2
Q.
The area of a rectangle is given by the expression
p
(
4
p
2
−
16
)
. If the length of the rectangle is
4
p
(
p
−
2
)
, then find the expression for the breadth of the rectangle.
Q.
The factors of
p
2
+
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−
16
are __________.
Q.
Question 5(v)
Factorise the expressions and divide them as directed
5
p
q
(
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2
−
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2
)
÷
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+
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)
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Long Division Method to Divide Two Polynomials
Standard IX Mathematics
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