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@campbell_st
@nincompoop @Preetha @mathmate
its the equivalent because
so an easy solution is to write it in expanded notation \[x^3 = x \times x \times x\] rewrite it another 2 times.... how many x's that will be the power
your just writing it id a different equation
wait so it is equivalent, I honestly thought it wasn't but thank you for correcting my mistake.
u welcome
@campbell_st will there be 9 Xs if you write it two more times? :/
NO. Your original thinking is correct.
When multiplying a common base, you need to "add" the exponents.
Oh I see so in the first one you would have to add because the base which is the x is being multiplied. How about the other one? Also thank you very much radar for the help and explanation.
\[x ^{3}x ^{3}x ^{3}=x ^{(3+3+3)}\]
Ahhhh okay this is starting to make sense to me.
I only see one problem.
What's the problem, if I may ask? @radar
I misunderstood when you mentioned the "first one" , I thought you were suggesting another one lol....
Do you have more answers that you want to check out?
lol that's okay and no thank you so much for your help! :]
No problem, you're welcome and good luck with your studies.
Thank you! :]
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