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4 Questions

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7	How demonstrate the Craig representation for the Gaussian probability function?
4	Evaluation of $I_{a,b} = \int_{1}^{+\infty} \frac{\ \exp{(-at)}}{ 1-bt} \ \mathrm{d}t $
2	Evaluate or Simplify $\int_{a}^{+\infty} \frac{\exp(-bx)}{x+c} Ei(x) dx$
1	Integrating $\int_{a}^{+\infty} y \exp(-by)/(1-\exp(-cy)) \ dy $

77 Reputation

+10	Evaluate or Simplify $\int_{a}^{+\infty} \frac{\exp(-bx)}{x+c} Ei(x) dx$
+35	How demonstrate the Craig representation for the Gaussian probability function?
+2	Exact value of an integral
+5	Evaluation of $I_{a,b} = \int_{1}^{+\infty} \frac{\ \exp{(-at)}}{ 1-bt} \ \mathrm{d}t $

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3 Answers

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3	Solutions of an integral equation
2	Double integral $\int_{z=u}^{+\infty}\int_{t=u}^{+\infty}\frac{e^{-Az}}{z+B}\frac{te^{-tD}}{t-zC}\,dtdz$
1	Evaluation of $I_{a,b} = \int_{1}^{+\infty} \frac{\ \exp{(-at)}}{ 1-bt} \ \mathrm{d}t $

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0 integral × 6	0 probability
0 integration × 6	0 integral-equations
0 calculus × 4	0 improper-integrals
0 homework × 2

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