Question

3 different ways to write 5^11

Answer 1

Answer:the answer above is correct

Step-by-step explanation:

Answer 2

There are many ways we can write
`5^(11)` one of them being that we just write 11 fives being multiplied against each other like the following:

`5*5*5*5*5*5*5*5*5*5*5`

This can seem very repetitive which is why powers are a lot more helpful. We can also rewrite
`5^(11)` using the power in the bottom of a fraction. The way that we do this is put
`5^(-11)` on the bottom which can then be flipped to the top with a positive power and will be the same.

`(1)/(5^(-11))`

The final way that we can rewrite
`5^(11)` is by using several different powers. We can do
`5^6*5^5` which will equal the same thing as
`5^(11)` because the base is the same and what we basically do is just add up the powers together to get back to 11.

`5^6*5^5`