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1. |
Find the value of x3 ex e2x e3x .enx dx. |
A. | ( frac{2}{n(n+1)} e^{ frac{n(n+1)}{2}x} left [x^3+3x^2 [ frac{2}{n(n+1)}]^1+6x[ frac{2}{n(n+1)}]^2 +6[ frac{2}{n(n+1)}]^3 right ] ) |
B. | ( frac{2}{n(n+1)} e^{ frac{n(n+1)}{2}x} left [x^3+3x^2 [ frac{2}{n(n+1)}]^1+6x[ frac{2}{n(n+1)}]^2 +6[ frac{2}{n(n+1)}]^3 right ] ) |
C. | ( frac{2}{n(n+1)} e^{ frac{n(n+1)}{2}x} left [x^3+3x^2 [ frac{2}{n(n+1)}]^1+6x[ frac{2}{n(n+1)}]^2 +6[ frac{2}{n(n+1)}]^3 right ] ) |
D. | ( frac{2}{n(n+1)} e^{ frac{n(n+1)}{2}x} left [x^3+3x^2 [ frac{2}{n(n+1)}]^1+6x[ frac{2}{n(n+1)}]^2 +6[ frac{2}{n(n+1)}]^3 right ] ) |
Answer» B. ( frac{2}{n(n+1)} e^{ frac{n(n+1)}{2}x} left [x^3+3x^2 [ frac{2}{n(n+1)}]^1+6x[ frac{2}{n(n+1)}]^2 +6[ frac{2}{n(n+1)}]^3 right ] ) | |