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Popular Questions
- Area of the region bounded by two parabolas y = x^2 and x - y^2 is
- b/a root (x-a) (b-x) dx (b>a) isequal to
- (1 - cos x) coses^2 dx is equal to
- 1 / x + x^5 dx = f (x) + C, then the value of
- Pie/2 | cos (x/2) dx is equal to
- secxcosecx / 2 cot x - secxcosecx. dx is equal to
- If a function f(x) satisfies f (x) g(x). Then, the value of
- Area of the region satisfying x < - 2, y < - |x| and x > - 0 is
- sin ^-1 cos 3x dx is equal to
- 1 / sin (x - a) sin (x - b). dx is equal to
- 3a^1 (ax - 1 / a - 1)^2 dx is equal to
- e^x loga e^x dx is equal to
- 1 / 0 x tan^-1 x dx is equal to
- (sec^x - 7 / sin^7x ). dx is equal to
- 1/root 7 - x^2 dx is equal to
- Area enclosed by the curve pie[4(x - √2)^2 + y^2] = 8 is
- If f (t) is an odd function, then
- then k is equal to
- then the value of a and b are, respectively
- If f is continuous function, then
- The value of
- Find the value of
- If the area between y= mx^2 and x = my^2 (m > 0) is 1/4 sq units, then the value of m is
- the intercepts on x axis made by tangents to curve y = intregal |t| dt x R which are parallel to the line y = 2x are equal to
- The value of
- The area enclosed between y^2 = x and y = x is
- The value of
- The area enclosed by the curves |y + x| < - 1, |y - x|≤ 1 and 2x^2 + 2y^2 = 1 is
- the value of e/1 1 + log x/3x dx is
- The area enclosed within the curve |x| + |y| = 1 is
- The value of
- if l 10 = pie^/2 /0 sin x. dx Then the value of l 10 + 90l g is
- The value of pie / pie 4 e^x (log sin x +cot x ) dx is
- the value of 2/1 dx / (x + 1) root x^2 -1 is
- The area of the region bounded by 1 - y^2 = |x| and |x| + |y|= 1 is
- The area bounded by the curves y^2 = 8x and x^2 = 8y is
- 4^x + 1 - 7^x-1 / 28^x is equal to
- The area bounded between the parabola y^2 = 4x and the line y = 2x - 4 is equal to
- The area bounded by the curves y = x and y = x^3 is equal to
- Area bounded by the curves y = x^2 and y = 2- x^2 is
