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What is the 10's digit of 799?

  • a)
    5

  • b)
    0

  • c)
    4

  • d)
    6

Correct answer is option 'C'. Can you explain this answer?
Most Upvoted Answer
What is the 10s digit of 799?a)5b)0c)4d)6Correct answer is option 'C'....
The given number is 799. We need to find the 10's digit of this number.

To find the 10's digit, we need to divide the number by 10 and take the remainder. The remainder will give us the digit in the 10's place.

Let's perform the division:

799 ÷ 10 = 79 remainder 9

The remainder is 9, which means that the digit in the 10's place is 9.

However, none of the answer options given match the digit 9.

So, let's try again.

To find the 10's digit, we can also divide the number by 10 and take the quotient. The quotient will give us the digit in the 10's place.

Let's perform the division:

799 ÷ 10 = 79.9

The quotient is 79.9. Since we are looking for a digit, we can ignore the decimal part and focus on the whole number part, which is 79.

The digit in the 10's place is the last digit of this whole number part, which is 9.

Therefore, the correct answer is 9, not one of the options provided.

Conclusion: The given options do not include the correct answer. The correct 10's digit of 799 is 9.
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Community Answer
What is the 10s digit of 799?a)5b)0c)4d)6Correct answer is option 'C'....
If we see the increasing powers of 7, we observe that there is a general trend that is being followed by the digits in Tens' Place.
7, 49, 343, 2401, 16807, ..49,....43,.....01 and soon.
Hence the series is repeated every 4 terms.
Hence for 99th term, that is 24 x 4 + 3, the digit at Tens' place would he same as that of 3rd term i.e. '4'.
Hence the correct option is (3)
Alternate method:
This question can also be solved by finding remainder when 799 is divided by 100.
N = 799 = 73[74]24 = 73[2401]24
[N/100J = [{73[2401]24}/100JR = [(73)/100]R = 43
Hence the ten's place digit will be 4.
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What is the 10s digit of 799?a)5b)0c)4d)6Correct answer is option 'C'. Can you explain this answer?
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