differentiate 3^xlogx
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3^x log x
= 3^xlog3/x ...
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Answer:
3^xlogx log3 (1+logx)
Step-by-step explanation:
given 3^xlogx
let it be equal to Y
Y= 3^xlogx
taking log on Both sides
log Y = x ( logx ) ( log 3 )
differentiationg w.r.t. x
1/Y dy = [ x (1/x) + logx ] log 3 dx
dY/dx = Y log3 (1+logx)
dy/dx = 3^xlogx log3 (1+logx)
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