(2*5^2)^5/5^10*2^3 I say 10^10/10^13
need help?
\[\left( 2*5^{2}\right)^{5}\div5^{10}*2^{3}\] thats the problem right?
Yes, that is
ok solve the parenthesis first.
so it eould be\left( 2*25 \right)\]\[^{5}
\[50^{5}\]
pemdas. exponets is the e. so you do \[5^{2}\] not \[\left( 2*5 \right)^{2}\]
Ah, okay
sorry if ui confused you. but it the 5 first and from there you multiply that 2 so its 50 to the fifth power divided by the rest of the prob
So, its 50^5/10^13
ok now on the bottom you have\[5^{10}*2^{3}\]
naw not that.
ok now the \[2^{3}\] equals 8 sonow the bottom is \[5^{10}*8\]
so now the prob is \[50^{5}\div5^{10}*8\]
Right. Then would it be 40^10 ?
ok you cant multipy bases.
So it cant get any more simplified?
\[2*3^{3}\]is six cubed but \[2*3^{3}\] is difeferent cuz it would be 2*9=18 but back to the prob. it can... there a shortcut in to doing it without solvibng all exponets but i dont remember it.
Dont worry. You did help me!
haha ok
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