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solving exponents
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\[2^{x+1}=5^{^{1-2x}}\] can I multiply one side by five and the other by 2 to get a common base?
Are you allowed to use graphing calculators?
it says verify using a graphing utility so not for solving but checking
any ideas?
i have a way, but it's sort of complicated
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go ahead
all the problems after this are the ssame kind of way different bases with binomial exponents
ok hold on a moment
if that helps
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why did you multiply when the instruction above says to look for an exponent to divide by
you basically want ot get rid of the number on that side, but when you multiply 5 to the 1-2x by 5 to the 2x-1, you subtract the exponents, soit's sort of like dividing by that number (x/x = 1)
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