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what is the first derivative of sin^2(3t^2) + 3e^(-t) - 5t^2 cos (2t^3)??
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yes, of course
well the first one can be written like this\[(\sin(3t^2))^2\] and then you can use the power rule and chain rule. the second is just the chain rule and the third is the product rule with the chain rule.
\[2(\sin(3t^2)(\cos(3t^2))(6t)\]
so for \[3e ^{-t} = -3e ^{-t}\] right?
Given sin^2(3t^2) + 3e^(-t) - 5t^2 cos(2t^3) differentiate with respect to =>d/dt sin²(3t²)+d/dt 3e^(-t)-d/dt5t^2 cos (2t^3) => -10 t cos(2t^3)|+6t sin (6t²)+30t^4 sin (2t^3)-3e^-t Learn more about Concept of Standard Deviation at http://goo.gl/rGnw84
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aishh, many thankz @JMark , i understand now :D
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