Match the statements in column I with correct expressions in column II.

1. When you divide a 3-digit number by a 1-digit number, the quotient can have 2 digits.

2. When you divide a 3-digit number by a 1-digit number, the quotient can have 3 digits.

3. When you divide a 4-digit number by a 1-digit number, the quotient can have 3 digits.

a. $1356 \div 3$

b. $555 \div 5$

c. $409 \div 9$

1 \to b, 2 \to a, 3 \to c

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1 \to c, 2 \to b, 3 \to a

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1 \to a, 2 \to b, 3 \to c

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1 \to c, 2 \to a, 3 \to b

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Solution

The correct option is B $1 \to c, 2 \to b, 3 \to a$
Let’s divide the given numbers to find the number of digits in their quotients.
$1356 \div 3$

$555 \div 5$

$409 \div 9$

Hence, the correct pairs are $1 \to c, 2 \to b, 3 \to a$

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Similar questions

A number consists of two digits.When it is divided by the sum of its digits,the quotient is 6 with no remainder.When the number is diminished by 9, the digits are reversed.Find the number.

Q. Match the statements in column I with correct expressions in column II.

1.	When you divide a $3$ -digit number by a $1$ -digit number, the quotient can have $2$ digits.	a.	$1356 \div 3$
2.	When you divide a $3$ -digit number by a $1$ -digit number, the quotient can have $3$ digits.	b.	$555 \div 5$
3.	When you divide a $4$ -digit number by a $1$ -digit number, the quotient can have $3$ digits.	c.	$409 \div 9$

Q. If we divide a two-digit number by the sum of its digits, we get

4

as a quotient and

3

as a remainder. Now if we divide that two-digit number by the product of its digits, we get

3

as a quotient and $$5 as a remainder and the two-digit number.

Q. When the difference of a

3

digit number

410

and number obtained by reversing the digits is divided by

99

. Find the quotient.

Q. When the difference of a

3

digit number

983

and number obtained by reversing the digits is divided by

99

. Find the quotient.

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1.	When you divide a 3-digit number by a 1-digit number, the quotient can have 2 digits.
2.	When you divide a 3-digit number by a 1-digit number, the quotient can have 3 digits.
3.	When you divide a 4-digit number by a 1-digit number, the quotient can have 3 digits.

The correct option is B 1→c,2→b,3→aLet’s divide the given numbers to find the number of digits in their quotients. 1356÷3 555÷5 409÷9 Hence, the correct pairs are 1→c,2→b,3→a

The correct option is B $1 \to c, 2 \to b, 3 \to a$
Let’s divide the given numbers to find the number of digits in their quotients.
$1356 \div 3$

$555 \div 5$

$409 \div 9$

Hence, the correct pairs are $1 \to c, 2 \to b, 3 \to a$