What is the last digit of 373 333?

Answer 1

To find the last digit of 373^333, we need to look for a pattern in the units digit of the powers of 3. The units digit of powers of 3 cycles every 4 powers: 3^1 = 3, 3^2 = 9, 3^3 = 7, 3^4 = 1, and then it repeats. Since 333 is one less than a multiple of 4, the units digit of 3^333 will be the third number in the cycle, which is 7. Therefore, the last digit of 373^333 is 7.

Answer 2

answer is 3

sol:

always divide power by 4 so here 333/4=83 and remainder is 1

then we take unit digit of the number which is 373 unit digit is 3

now 3^1 is 3 so units digit of 373^333 is 3

Answer 3

Oh, dude, the last digit of 373,333 is 3. Like, you just look at the number and chop off all the digits except the last one. It's like the number's way of saying, "Hey, I'm ending on a 3, deal with it."

Answer 4

Oh, isn't that a happy little number! If we take a look at 373,333, we can see that the last digit is 3. Just like a little squirrel hiding in the forest, that 3 is there to bring a smile to your face.

Answer 5

In this context, a digit is a single numeral. The last digit (number) in 373333 is of course '3'.