Q121.The area bounded by the curves y | x | 1 = − = − and y | x | 1 = + = + is
Integration, Applications Of Integration And Area Bounded By Curve questions
Q122.The value of (()))(((()))) 2 0 xdx 1 x 1 x ∞ + + ∫ ∫ is
Q123.The value of [ [ [ ] ] 1000 x x 0 e dx − ∫ ∫ is
Q124.The value of 2 x x e dx ∫ ∫ is
Q125.If x =t, y= loge(cost), t 0,, 4 π ∈ then the value of 2 2 4 0 dx dy dt dt dt π + ∫ ∫ is
Q126.2 2 dx sin xcos x is equal to–
Q128.If t 1 0 e dt a 1 t then t 1 2 0 e dt (1 t) is equal to –
Q129.The area of the region bounded by the curve 2 y x and the line y 4 is –
Q130.Value of the integral 2 x 1 0 x 2y dy.dx is–
Q131.Value of the integral 2 2 (x y) 0 0 e dx.dy ∞ ∞ − + ∫∫ ∫∫ is–
Q132.Value of integral ((()) xy x y dy.dx + ∫∫ ∫∫ over the area between the curvesy 2 y x = and y x = is-
Q134.The area enclosed within the curves x y 1 + = + = is–
Q135.The value of the integral 3 1 2 1 x x 1 x 2 x 1 − + + ∫ ∫ is equal to -
Q136.The value of the integral / 2 0 cosx sinx cosx π + ∫ ∫ is–
Q137.The value of the integral 1 1 2 2 0 (sin x) 1 x − ∫ ∫ dx is–
Q138.The value of x a dx x ∫ ∫ is:
Q139./ 2 0 1 dx 1 tanx π + ∫ ∫ =
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General practice
Topic-wise questions and study coverage will appear here.