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If y = log [cos(x5)] then find `("d"y)/("d"x)`
Concept: undefined >> undefined
If y = `log[sqrt((1 - cos((3x)/2))/(1 +cos((3x)/2)))]`, find `("d"y)/("d"x)`
Concept: undefined >> undefined
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If y = `log[4^(2x)((x^2 + 5)/sqrt(2x^3 - 4))^(3/2)]`, find `("d"y)/("d"x)`
Concept: undefined >> undefined
If log5 `((x^4 + "y"^4)/(x^4 - "y"^4))` = 2, show that `("dy")/("d"x) = (12x^3)/(13"y"^2)`
Concept: undefined >> undefined
If y = 5x. x5. xx. 55 , find `("d"y)/("d"x)`
Concept: undefined >> undefined
If x7 . y5 = (x + y)12, show that `("d"y)/("d"x) = y/x`
Concept: undefined >> undefined
In a Binomial distribution with n = 4, if 2P(X = 3) = 3P(X = 2), then value of p is ______.
Concept: undefined >> undefined
If X ~ B(n, p) with n = 10, p = 0.4, then find E(X2).
Concept: undefined >> undefined
Verify Lagrange’s mean value theorem for the function f(x) = `sqrt(x + 4)` on the interval [0, 5].
Concept: undefined >> undefined
Find `dy/dx`, if y = (sin x)tan x – xlog x.
Concept: undefined >> undefined
If y = `log(x + sqrt(x^2 + 4))`, show that `dy/dx = 1/sqrt(x^2 + 4)`
Concept: undefined >> undefined
If y = `9^(log_3x)`, find `dy/dx`.
Concept: undefined >> undefined
Find the value of c for which the conclusion of the mean value theorem holds for the function f(x) = log x on the interval [1, 3]
Concept: undefined >> undefined
Find `dy/dx`, if y = (log x)x.
Concept: undefined >> undefined
Price P for demand D is given as P = 183 +120D - 3D2 Find D for which the price is increasing
Concept: undefined >> undefined
Show that the lines ` (x+1)/-3=(y-3)/2=(z+2)/1; ` are coplanar. Find the equation of the plane containing them.
Concept: undefined >> undefined
If the vectors `-3hati+4hatj-2hatk, hati+2hatk, hati-phatj` are coplanar, then the value of of p is
(A) -2
(B) 1
(C) -1
(D) 2
Concept: undefined >> undefined
Show that four points A, B, C and D whose position vectors are
`4hati+5hatj+hatk,-hatj-hatk-hatk, 3hati+9hatj+4hatk and 4(-hati+hatj+hatk)` respectively are coplanar.
Concept: undefined >> undefined
Test whether the function is increasing or decreasing.
f(x) = `"x" -1/"x"`, x ∈ R, x ≠ 0,
Concept: undefined >> undefined
