I take a 3 digit number with distinct digits. I can get 6 different 3 digit numbers by rearranging the digits of this number.

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Solution

The correct option is A
2

Let the 3 digit number be abc. On rearranging the digits I get, abc, bac, cba, cab, acb, bca. Hence I will get 6 three digit numbers.

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Similar questions

I take a 3 digit number with distinct digits. I can get 6 different 3 digit numbers by rearranging the digits of this 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.
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.	$409 \div 9$

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.	$409 \div 9$

How many different nine-digit numbers can be formed from the number $223355888$ by rearranging its digits so that the odd digits occupy even positions?

Q. How many different nine-digit numbers can be formed from the number

223355888

by rearranging its digits so that the odd digits occupy even positions?

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I take a 3 digit number with distinct digits. I can get 6 different 3 digit numbers by rearranging the digits of this number.

The correct option is A 2 Let the 3 digit number be abc. On rearranging the digits I get, abc, bac, cba, cab, acb, bca. Hence I will get 6 three digit numbers.

The correct option is A
2

Let the 3 digit number be abc. On rearranging the digits I get, abc, bac, cba, cab, acb, bca. Hence I will get 6 three digit numbers.