Kavin has four cards 9 7 4 6
What is the largest 4-digit odd number that can be made without repeating the numbers?
Answers
Answered by
2
Answer:
9647
Step-by-step explanation:
Answered by
0
Answer:
The largest 4-digit odd number is 9647.
Given:
Kavin has four cards 9 7 4 6
To find:
The largest 4-digit odd number that can be made without repeating the numbers
Solution:
The digits available are 9, 7, 4, 6
It is a four digit number without repeating its numbers and hence all four digits have to be used.
Also it is an odd number, hence the number must end with 9 or 7. Since the number is the largest possible one, it has to start by 9 and end with 7.
Hence the number is 9647.
Result:
The largest 4-digit odd number is 9647.
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