The smallest $4$ -digit number ending in $4$ is _______.

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Solution

The smallest $4$ -digit number is $1000$ but not ending with $4$ , so we must have find the number ending with $4$ . That is $1004$ .

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Question 13
The smallest 4-digit number having three different digits is
(A) 1102
(B) 1012
(C) 1020
(D) 1002

If the digits in 65402 are randomly rearranged, what is the probability of ending up with a 4 digit number? [2 MARKS]

Using the digits $1, 2, 0 a n d 6$ make

(a).the greatest number of $4$ - digits keeping $2$ at ones place.

(b).The smallest number of $4$ - digits keeping $1$ at tens place.

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