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Other
Quantitative Aptitude
Divisibility Rule for Powers of 2 & 5
The remainder...
Question
The remainder when
81
x
1857
+
81
is divided by
x
+
1
is ______________
A
0
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B
1`
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C
162
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D
81
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Solution
The correct option is
A
0
81
(
x
1857
+
1
)
(
x
+
1
)
⇒
81
(
(
x
+
1
−
1
)
1857
+
1
)
x
+
1
⇒
81
(
d
i
v
i
s
i
b
l
e
)
−
1
+
1
x
+
1
⇒
0
Suggest Corrections
0
Similar questions
Q.
Assertion (A) : The remainder obtained when the polynomial
x
4
−
3
x
3
+
9
x
2
−
27
x
+
81
is divided by x - 3 is 81.
Reason (R) : The remainder obtained when the
polynomial f(x) is divided by x - a is f (a).
Q.
The remainder obtained when the polynomial
x
4
−
3
x
3
+
9
x
2
−
27
x
+
81
is divided by
(
x
−
3
)
is:
Q.
The remainder obtained when the polynomial
1
+
x
+
x
3
+
x
9
+
x
27
+
x
81
+
x
243
is divided by
(
x
−
1
)
is
Q.
When a polynomial f (x) is divided by (x-1),the remainder is 5 and when it is divided by (x-2), the remainder is 7. Find the remainder when it is divided by (x-1)(x-2).
Q.
When a polynomial
f
(
x
)
is divided by
(
x
−
1
)
, the remainder is
5
and when it is divided by
(
x
−
2
)
, the remainder is
7
. Find the remainder when it is divided by
(
x
−
1
)
(
x
−
2
)
.
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