The unit's digit of the two-digit number N is greater than 5 and is a multiple of 3. The only digits that satisfy this condition are 6 and 9. However, since the ten's digit is one more than the unit's digit, the only possible digit for the unit's place is 6 (because there is no digit 10). Therefore, the ten's digit is 7. So, the two-digit number N is 76.

Now, we need to find the square of N (i.e., N^2).

76^2 = 5776

So, the correct option is 5776.

Question

The unit's digit of the two-digit number N is greater than 5 and is a multiple of 3. The only digits that satisfy this condition are 6 and 9. However, since the ten's digit is one more than the unit's digit, the only possible digit for the unit's place is 6 (because there is no digit 10). Therefore, the ten's digit is 7. So, the two-digit number N is 76.

Now, we need to find the square of N (i.e., N^2).

76^2 = 5776

So, the correct option is 5776.

Knowee AI · Accepted Answer

The unit's digit of the two-digit number N is greater than 5 and is a multiple of 3. The only digits that satisfy this condition are 6 and 9. However, since the ten's digit is one more than the unit's digit, the only possible digit for the unit's place is 6 (because there is no digit 10). Therefore, the ten's digit is 7. So, the two-digit number N is 76.

Now, we need to find the square of N (i.e., N^2).

76^2 = 5776

So, the correct option is 5776.

The unit’s digit of a two digit number ‘N’ is greater than 5 and is a multiple of ‘3’ while the ten’s digit is one more than the unit’s digit, then find the value of N^2 Options 6241 7396 5776 5041

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