I think its A or C but idk
2(5)^(2x)=2*((5)^2)^x=2*25^x=50^x
remmember: (a^b)^c=a^(bc)
2*25^x =/= 50^x
thank you @AlexandervonHumboldt2 @alexsmith4589 so that would make it A?
yeah
that's why C and A are listed, only ONE is correct. Its C!
because based on your math, both C and A is correct, and that's not the case
hm idk @alexsmith4589 A seems correct
even if it does, in the math "2*25^x=50^x" was listed. The problem asks for an equivalent function, *not* a simplified function. But, both 2*25^x and 50^x are listed as answers, so by that logic, both answers are correct. Although, I disagree, and say it stops at 2*25^x. Just let us know what the correct answer is so other people who look it up can makw sure
Your exam grader will not be impressed by "seems correct". Use this rule of exponents: \(5^{2x} = \left(5^2\right)^{x}\)
like @alexsmith4589 said, \(\LARGE 2*25^x \neq 50^x\)
@tkhunny thats not exactly what I meant.. out of all of the other answers this one makes most sense
So its C? It makes sense when you explain it
C
@alexsmith4589 okay thank you (:
yes I agree. It's definitely C
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