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IntegrationQuestion and Answers: Page 191 |
∫ (dx/(x^3 ((4−x^3 ))^(1/(3 )) )) ? |
find ∫ (√((x+2)/(x^2 −x−3)))dx |
∫cos^7 (x) dx |
find I =∫ e^(−x) cos^4 xdx and J =∫ e^(−x) sin^4 xdx |
∫ ((x−1)/(√(x^2 −x))) dx ? |
∫((sinh(x)+e^(3x) )/(sinh(x)−e^x )) dx |
∫ ((x^2 +20)/((xsin x+5cos x)^2 )) dx = ? |
∫ ((2x^(12) +5x^9 )/((x^5 +x^3 +1)^3 )) dx = ? |
find ∫ (dx/((1+(√(1+x^2 )))^2 )) |
Defined a function f(x) such that f(1−x)+2f(x)= nx for m ,n > 1 , the value of ∫ _1 ^( m) (2n+6f((m/x))) dx is ... |
∫(du/((√(u^2 −1 ))−u)) |
∫(du/(u−u^2 )) |
f(α)=∫_0 ^∞ ((e^(−αx) sin(x))/x)dx |
∫((ln(x))/(ln(6x−x^2 )))dx |
If the function of f is continous in R and ∫ _0 ^( x) f(t)dt = ∫ _x ^( 1) t^2 f(t) dt + 2x^2 +4x+c , ∀x∈R. The value of constant c is |
Evaluate: ∫ (( 1)/(ax^2 +bx+c))dx |
∫_0 ^(π/2) ((sin^2 (x))/(sin(x)+cos(x))) dx |
∫(du/(u−u^2 )) |
∫ _0^(π/2) (1/(4sin^2 x+5cos^2 x)) dx |
I=∫e^x tan(x) dx |
∫ (x^3 /(x^4 +cos x)) dx ? |
∫(dx/(√(x+(√(x+(√x)))))) pleas sir help me |
evaluate: ∫ (( dx)/(a sin x+b cos x)) |
evaluate: 2 ∫_0 ^( 2) ((√(x+1))/(x^2 +4))dx |
Find the surface area of the solid generated by the revolution of the cardioids r=a(1+cos θ) about the initial line. |
∫ (dx/(1−2cos x)) |
Pg 186 Pg 187 Pg 188 Pg 189 Pg 190 Pg 191 Pg 192 Pg 193 Pg 194 Pg 195 |