Question

Find the derivative of the function:

h(x)= 6^x^2-x

Answer 1

\[6^{x ^{2}-x}\] or \[6^{x ^{2}}-x\]

Answer 2

Its the first one

Answer 3

so I'm thinking of starting out (6^x^2)/(6^x)

Answer 4

then that becomes \[\frac{ e ^{\ln(6)x ^{2}} }{ e ^{\ln(6)x} }\] then do low D hi - hi D low over the sqaure of whats below

Answer 5

Ok great thank you so I'm following your work so far, what comes next after that?

Answer 6

Just long work \[\frac{ 6^{x}*2x*\ln(6)6^{x ^{2}} - 6^{x ^{2}}*\ln(6)6^{x} }{ (6^{x})^{2} }\]
\[=\frac{ \ln(6)6^{x ^{2}}(2x-1) }{ 6^{x} }\]
this is the cleanest i got it

Answer 7

oh ok looks good I see what you did there on top