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IntegrationQuestion and Answers: Page 147
Pg 142 Pg 143 Pg 144 Pg 145 Pg 146 Pg 147 Pg 148 Pg 149 Pg 150 Pg 151
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Question and Answers Forum |
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IntegrationQuestion and Answers: Page 147 |
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| ∫_0 ^∞ (√((2t+3)/(5t^3 +3t^2 +2)))dt |
| ∫e^(2x^2 +x) dx |
| help Σ_(n=1) ^∞ (1/((2n−1)!)) |
| ∫_0 ^∞ e^(−x^2 ) dx ? |
| find ∫ cos^n x ch(nx)dx /with n integr |
| (1)∫ sec^(−1) x^2 dx (2) ∫(√(x+2)) sin^(−1) (√(3x−1)) dx |
| find ∫_(−∞) ^(+∞) x^2 e^(−x^2 ) ln(1+x^2 )dx |
| ∫_(π/4) ^π (√(1−sin2x)) dx |
| question 106075 again ∫((1+cosx)/((99cosx−70sinx+210)cosx−66sinx+110))dx=? using t=tan(x/2) I get −4∫(dt/(t^4 +8t^3 −22t^2 +272t−419)) can someone factorize the denominator? |
| ∫((1+cosx)/((99cosx−70sinx+210)cosx−66sinx+110))dx=? |
| ∫ ((1+x+x^2 )/(x^2 (x+1))) dx |
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| ∫ ((sin x dx)/(6−sin^2 x)) ? |
| ∫((sinx+cosx)/(√(1+sin2x)))dx |
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| ∫_0 ^1 log(tanθ)dθ |
| ∫ (dx/(9+16cos^2 x)) ? |
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| Please, I need help. Exercise We have : J_n = ∫_0 ^( (π/4)) tan^n (x) dx 1) Establish a recurrence relation between J_(n+2) and J_n . 2) Calculate J_0 and J_1 , then deduce the expression of J_n as a function of n. The deduction of the last question, please. |
| ∫ (dx/(√(x(√x) −x^2 ))) ? |
| ∫ ((x^2 +sin^2 x)/(x^2 +cos^2 x)) dx |
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| ∫ (√(x−(√x))) dx |
| ∫_(−π) ^π ((x^2 dx)/(1+sin (sin x)+(√(1+sin^2 (sin x))))) |
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Pg 142 Pg 143 Pg 144 Pg 145 Pg 146 Pg 147 Pg 148 Pg 149 Pg 150 Pg 151 |