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The numbers that are divisible by $2$ and multiples of $2$ are called

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Important Questions on Playing with Numbers

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Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

Which of the given value is exactly divisible by

30

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Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

Three-digit numbers are formed from the digits

1, 2

and

3

in such a way that the digits are not repeated. What is the sum of such three-digit numbers?

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Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

If $P 713$ is divisible by $11$ , find the value of the smallest natural number $P$ ?

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Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

635 P 61

is completely divisible by

9

. Then what is the value of

P

MEDIUM

Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

Which of the following numbers is divisible by

9

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Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

Which smallest number must be added to

300

. So that the resulting number is completely divisible by

13

MEDIUM

Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

If the number

x 4441

is exactly divisible by

11

, What is the value of

x

MEDIUM

Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

How many numbers are there from $14$ to $159$ which are divisible by both $2$ and $8$ ?

MEDIUM

Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

A number

M

is divisible by

25

. If

(M + 5) (M + 1)

is divided by

25

, then what will be the remainder?

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Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

The multiplication of two numbers is

1.728

. If one of the numbers is

6.4

, then what is the second number?

MEDIUM

Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

How many numbers are there between

330

and

450

which are divisible by both

7

and

9

HARD

Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

Let

n > 1

be an integer. Which of the following sets of numbers necessarily contains a multiple of

3

MEDIUM

Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

For what value of

P

the given number

47 P 61

, is divisible

9

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Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

A number when divided by

72

leaves remainder

10

. What will be the remainder when the same number is divided by

9

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Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

For what value of

A

, number

33 A 1

is divisible by

9

MEDIUM

Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

Which of the following number is divisible by

8

EASY

Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

Which of the following number is completely divisible by

4

MEDIUM

Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

If A is the smallest three-digit number divisible by both

6

and

7

also B is the largest four-digit number divisible by both

6

and

7

, Then what is the value of B - A?

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Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

Which of the following numbers is perfectly divisible by 4?

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Mathematics>Arithmetic>Playing with Numbers>Test for Divisibility of Numbers

Consider the following statements: For any integer $n,$

I.. $n^{2} + 3$ is never divisible by $17$ .

II.. $n^{2} + 4$ is never divisible by $17$ . Then

The numbers that are divisible by 2 and multiples of 2 are called

Important Questions on Playing with Numbers

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The numbers that are divisible by $2$ and multiples of $2$ are called