Asked by Anonymous
find the derivative of f(t)=e^-kt cos(ln(t))
is this correct e^(-kt)*-t*sin(ln(t))(1/t)?
is this correct e^(-kt)*-t*sin(ln(t))(1/t)?
Answers
Answered by
Bosnian
In google paste:
Derivative online
When you see list of results click on:
Online Derivative Calculator with Steps - eMathHelp
When page be open in rectangle Function type your function.
In rectangle Variable type t
Then click option CALCULATE
You will see the solution step-by-step.
Derivative online
When you see list of results click on:
Online Derivative Calculator with Steps - eMathHelp
When page be open in rectangle Function type your function.
In rectangle Variable type t
Then click option CALCULATE
You will see the solution step-by-step.
Answered by
oobleck
e^(-kt) cos(ln(t))
using the product rule, the derivative would be
-k e^(-kt) cos(lnt)) + e^(-kt) (-sin(lnt)) * 1/t
= -e^(-kt) (k sin(lnt) + 1/t cos(lnt))
using the product rule, the derivative would be
-k e^(-kt) cos(lnt)) + e^(-kt) (-sin(lnt)) * 1/t
= -e^(-kt) (k sin(lnt) + 1/t cos(lnt))
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