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Evaluate the definite integral:
`int_2^3 dx/(x^2 - 1)`
Concept: undefined >> undefined
Evaluate the definite integral:
`int_0^(pi/2) cos^2 xdx`
Concept: undefined >> undefined
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Evaluate the definite integral:
`int_2^3 (xdx)/(x^2 + 1)`
Concept: undefined >> undefined
Evaluate the definite integral:
`int_0^1 (2x + 3)/(5x^2 + 1) dx`
Concept: undefined >> undefined
Evaluate the definite integral:
`int_0^1 x e^(x^2) dx`
Concept: undefined >> undefined
Evaluate the definite integral:
`int_1^2 (5x^2)/(x^2 + 4x + 3)`
Concept: undefined >> undefined
Evaluate the definite integral:
`int_0^(pi/4) (2 sec^2 x + x^3 + 2) dx`
Concept: undefined >> undefined
Evaluate the definite integral:
`int_0^pi (sin^2 x/2 - cos^2 x/2) dx`
Concept: undefined >> undefined
Evaluate the definite integral:
`int_0^2 (6x +3)/(x^2 + 4)` dx
Concept: undefined >> undefined
Evaluate the definite integral:
`int_0^1 (xe^x + sin (pix)/4)`
Concept: undefined >> undefined
`int_1^(sqrt3)dx/(1+x^2) ` equals:
Concept: undefined >> undefined
`int_0^(2/3) dx/(4+9x^2)` equals:
Concept: undefined >> undefined
`sin xy + x/y` = x2 – y
Concept: undefined >> undefined
sec(x + y) = xy
Concept: undefined >> undefined
tan–1(x2 + y2) = a
Concept: undefined >> undefined
(x2 + y2)2 = xy
Concept: undefined >> undefined
If ax2 + 2hxy + by2 + 2gx + 2fy + c = 0, then show that `"dy"/"dx" * "dx"/"dy"` = 1
Concept: undefined >> undefined
If x sin (a + y) + sin a cos (a + y) = 0, prove that `"dy"/"dx" = (sin^2("a" + y))/sin"a"`
Concept: undefined >> undefined
If y = tan–1x, find `("d"^2y)/("dx"^2)` in terms of y alone.
Concept: undefined >> undefined
The derivative of cos–1(2x2 – 1) w.r.t. cos–1x is ______.
Concept: undefined >> undefined
