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Byju's Answer
Standard VI
Mathematics
Divisibility by 9
If x+y+z=6 ...
Question
If
x
+
y
+
z
=
6
and
z
is an odd digit, then the three-digit number
x
y
z
is
A
An odd multiple of
3
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B
Odd multiple of
6
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C
Even multiple of
3
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D
Even multiple of
9
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Solution
The correct option is
A
An odd multiple of
3
Given,
x
+
y
+
z
=
6
⇒
The number
x
y
z
is divisible by
3
as the sum of digits is divisible by
3
Also, the last digit of the number i.e.,
z
, is odd.
⇒
The number is not divisible by
2
Hence,
x
y
z
is an odd multiplied of
3
.
And option (A) is correct.
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0
Similar questions
Q.
The sum of two odd numbers is
(a) an odd number
(b) an even number
(c) a prime number
(d) a multiple of 3
Q.
Mark the correct answer in each of the following:
The negation of the statement "101 is not a multiple of 3" is
(a) 101 is a multiple of 3
(b) 101 is a multiple of 2
(c) 101 is an odd number
(d) 101 is an even number
Q.
Question 12
In the given question, out of four options, only one is correct. Write the correct answer.
If x + y + z = 6 and z is an odd digit, then the three- digit number xyz is
(a) an odd multiple of 3
(b) an odd multiple of 6
(c) an even multiple of 3
(d) an even multiple of 9
Q.
If
tan
(
α
+
i
β
)
=
e
i
θ
;
where
α
,
β
∈
R
,
θ
≠
(
2
n
+
1
)
π
2
,
n
∈
Z
and
i
=
√
−
1
, then
Q.
If
(
x
+
1
)
n
−
x
n
−
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is divisible by
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+
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2
+
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then which of the following is true :
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