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`"sin"^-1 (1 - "x") - 2 "sin"^-1 "x" = pi/2`
Concept: undefined >> undefined
`2 "tan"^-1 ("cos x") = "tan"^-1 (2 "cosec x")`
Concept: undefined >> undefined
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`"sin" ["cot"^-1 {"cos" ("tan"^-1 "x")}] =` ____________.
Concept: undefined >> undefined
The value of `"cos"^-1 ("cos" ((33 pi)/5))` is ____________.
Concept: undefined >> undefined
`"cos"^-1 ["cos" (2 "cot"^-1 (sqrt2 - 1))] =` ____________.
Concept: undefined >> undefined
The range of sin-1 x + cos-1 x + tan-1 x is ____________.
Concept: undefined >> undefined
Find the value of sec2 (tan-1 2) + cosec2 (cot-1 3) ____________.
Concept: undefined >> undefined
`"tan"(pi/4 + 1/2 "cos"^-1 "x") + "tan" (pi/4 - 1/2 "cos"^-1 "x") =` ____________.
Concept: undefined >> undefined
3 tan-1 a is equal to ____________.
Concept: undefined >> undefined
The equation 2cos-1 x + sin-1 x `= (11pi)/6` has ____________.
Concept: undefined >> undefined
If `"x" in (- pi/2, pi/2), "then the value of tan"^-1 ("tan x"/4) + "tan"^-1 ((3 "sin" 2 "x")/(5 + 3 "cos" 2 "x"))` is ____________.
Concept: undefined >> undefined
If tan-1 x – tan-1 y = tan-1 A, then A is equal to ____________.
Concept: undefined >> undefined
If A `= [(2,3),(1,-4)] "and B" = [(1,-2),(-1,3)],` then find (AB)-1.
Concept: undefined >> undefined
If A `= [(2,3),(3,4)],` then find A-1.
Concept: undefined >> undefined
Find a 2 x 2 matrix B such that B `= [(1, -2),(1,4)] = [(6,0),(0,6)]`
Concept: undefined >> undefined
The number of discontinuous functions y(x) on [-2, 2] satisfying x2 + y2 = 4 is ____________.
Concept: undefined >> undefined
Let f (x) `= (1 - "tan x")/(4"x" - pi), "x" ne pi/4, "x" in (0, pi/2).` If f(x) is continuous in `(0, pi/2), "then f"(pi/4) =` ____________.
Concept: undefined >> undefined
If f(x) `= sqrt(4 + "x" - 2)/"x", "x" ne 0` be continuous at x = 0, then f(0) = ____________.
Concept: undefined >> undefined
Determine the maximum value of Z = 4x + 3y if the feasible region for an LPP is shown in figure
Concept: undefined >> undefined
Determine the minimum value of Z = 3x + 2y (if any), if the feasible region for an LPP is shown in Figue.
Concept: undefined >> undefined
