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derivative of f(x)= xtanx
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use the product rule if y = uv then y ' = vu' + uv'
let u = x ---> u' = 1 v = tan(x) ---> v' = sec^2 (x) now, aplly them to formula above
so it would be tan(x)+ sec^2(x) (x)?
yes or it can be modificated again use the identity : sec^2 (x) = tan^2 (x) + 1 tan(x)+ sec^2(x) (x) = tan(x)+ (tan^2(x) + 1) (x) = xtan^2 (x) + tan(x) + x
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