(a+x+√(a²+x²))/(a+x-√(a²+x²))
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Step-by-step explanation:
∫√(a²+x²)dx = (1/2) x√(a²+x²) + (1/2) a²log |x+ √(a²+x²)| +C
∫√(a²-x²) = (1/2) x√(a²-x²) + (1/2) a²sin-1(x/a) + C
∫√(x²-a²) = (1/2) x√(x²-a²)- (1/2) a²log | x+ √ ( x² - a² ) | +C
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