Question

How many different positive integer factors does (64)(81)(125) have?

Answer 1

Answer:

8*8=64

9*9=81

5*5*5=125

there r 1 positive integer factors

Answer 2

Answer: The different positive integer factors are 140.

Step-by-step explanation:

Since we have given that

(64)(81)(125).

We can rewrite it as

$64=2^6\\\\81=3^4\\\\25=5^3$

As we know that to find the different positive integer factors, we get that

$(6+1)(4+1)(3+1)\\\\=7\times 5\times 4\\\\=140$

Hence, the different positive integer factors are 140.