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is it \[6^{2x}+6^x-56=0\]
call \(y=6^x\) and solve the resulting quartic equation
u = 6^x then yes
or use \(u\) if you like it better than \(y\)
no the power rule is \[y^x = x \ln y\] you should drop down the power
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6^x = 7 The next step is: \(\Large x~ln 6= ln7\)
right so 6^x = 6ln then, how is the 6 in the front if it is the x?
It is 6 raised to the power of x \(\Large ln 6^x = x ln6\)
aaaaaaah ok
no 6^x isn't equal to 6 ln x the exponent is x
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the log rule: \(\Large\bf log_b x^y = y\cdot log_b x\)
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