Without evaluating the expressions, tell which is greater, (4^4)(5^4) or (2^5)(10^5) . explain

There is more than one way to respond here.

I chose to leave (4^4)(5^4) as is and focus on finding an equivalent or two to

(2^5)(10^5). Note that (2^5)(10^5) factors as follows: (2^5)([2^5*5^5], or (2^5)*(2^5)*5^5

which in turn is equivalent to (2^10)*(5^5). Comparing this result to the original (4^4)(5^4), it's obvious that (2^5)(10^5) and its equivalents are larger than (4^4)(5^4).

17   x 256=4352

sorry if this is wrong, i'm new.

step-by-step explanation:

-22

times both sides by 2, times () by 8, add alile terms, move terms, add alike and caculate divide both sides by 3