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Solve: log2^x + log2^5 = log2^20 x = ???
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we have \[\log_2 x+\log_2 5=\log_2 20\] We know the log property of addition \[\log_B A+\log_B C=\log_B {A\times C}\]
We'll use it here \[\log_2 x+\log_2 5=\log_2 20\] \[\log_2 5x=\log_2 20\] Can you solve it from here @Kingjames1 ?
so x=4
Well Done..
good:)
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how about this log3^x + log3^5 = 2
could you simplify the left side?
no
how could i simpify the left side
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