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Differentiate the following w.r.t. x : `cot^-1((4 - x - 2x^2)/(3x + 2))`
Concept: undefined >> undefined
Differentiate the following w.r.t. x :
`(x + 1)^2/((x + 2)^3(x + 3)^4`
Concept: undefined >> undefined
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Differentiate the following w.r.t. x : `root(3)((4x - 1)/((2x + 3)(5 - 2x)^2)`
Concept: undefined >> undefined
Differentiate the following w.r.t. x : `(x^2 + 3)^(3/2).sin^3 2x.2^(x^2)`
Concept: undefined >> undefined
Differentiate the following w.r.t. x : `((x^2 + 2x + 2)^(3/2))/((sqrt(x) + 3)^3(cosx)^x`
Concept: undefined >> undefined
Differentiate the following w.r.t. x : `(x^5.tan^3 4x)/(sin^2 3x)`
Concept: undefined >> undefined
Differentiate the following w.r.t. x: `x^(tan^(-1)x`
Concept: undefined >> undefined
Differentiate the following w.r.t. x : (sin x)x
Concept: undefined >> undefined
Differentiate the following w.r.t. x: (sin xx)
Concept: undefined >> undefined
Differentiate the following w.r.t. x: xe + xx + ex + ee.
Concept: undefined >> undefined
Differentiate the following w.r.t. x:
`x^(x^x) + e^(x^x)`
Concept: undefined >> undefined
Differentiate the following w.r.t. x : (logx)x – (cos x)cotx
Concept: undefined >> undefined
Differentiate the following w.r.t. x : `x^(e^x) + (logx)^(sinx)`
Concept: undefined >> undefined
Differentiate the following w.r.t. x :
etanx + (logx)tanx
Concept: undefined >> undefined
Differentiate the following w.r.t. x :
(sin x)tanx + (cos x)cotx
Concept: undefined >> undefined
Differentiate the following w.r.t. x : `10^(x^(x)) + x^(x(10)) + x^(10x)`
Concept: undefined >> undefined
Differentiate the following w.r.t. x : `[(tanx)^(tanx)]^(tanx) "at" x = pi/(4)`
Concept: undefined >> undefined
Show that `"dy"/"dx" = y/x` in the following, where a and p are constants : x7.y5 = (x + y)12
Concept: undefined >> undefined
Show that `bb("dy"/"dx" = y/x)` in the following, where a and p are constant:
xpy4 = (x + y)p+4, p ∈ N
Concept: undefined >> undefined
Show that `"dy"/"dx" = y/x` in the following, where a and p are constants : `sec((x^5 + y^5)/(x^5 - y^5))` = a2
Concept: undefined >> undefined
