what os the formula of 1/x square-a square dx
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Step-by-step explanation:
I will suppose you aske (1/x)^2 - (a)^2
(1/x)^2 - (a)^2. ( Using a^2 - b^2 = (a+b)(a-b))
= (1/x + a)(1/x - a )
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Answer:
Integral of Some Particular Functions
Integral of Some Particular FunctionsLook at the following integration formulas
- Integral of Some Particular FunctionsLook at the following integration formulas∫ dx / (x2 – a2) = 1/2a log |(x – a) / (x + a)| + C
- Integral of Some Particular FunctionsLook at the following integration formulas∫ dx / (x2 – a2) = 1/2a log |(x – a) / (x + a)| + C∫ dx / (a2 – x2) = 1/2a log |(a + x) / (a – x)| + C
- Integral of Some Particular FunctionsLook at the following integration formulas∫ dx / (x2 – a2) = 1/2a log |(x – a) / (x + a)| + C∫ dx / (a2 – x2) = 1/2a log |(a + x) / (a – x)| + C∫ dx / (x2 + a2) = 1/a tan–1 (x/a) + C
- Integral of Some Particular FunctionsLook at the following integration formulas∫ dx / (x2 – a2) = 1/2a log |(x – a) / (x + a)| + C∫ dx / (a2 – x2) = 1/2a log |(a + x) / (a – x)| + C∫ dx / (x2 + a2) = 1/a tan–1 (x/a) + C∫ dx / √ (x2 – a2) = log |x + √ (x2 – a2)| + C
- Integral of Some Particular FunctionsLook at the following integration formulas∫ dx / (x2 – a2) = 1/2a log |(x – a) / (x + a)| + C∫ dx / (a2 – x2) = 1/2a log |(a + x) / (a – x)| + C∫ dx / (x2 + a2) = 1/a tan–1 (x/a) + C∫ dx / √ (x2 – a2) = log |x + √ (x2 – a2)| + C∫ dx / √ (a2 – x2) = sin–1 (x/a) + C
- Integral of Some Particular FunctionsLook at the following integration formulas∫ dx / (x2 – a2) = 1/2a log |(x – a) / (x + a)| + C∫ dx / (a2 – x2) = 1/2a log |(a + x) / (a – x)| + C∫ dx / (x2 + a2) = 1/a tan–1 (x/a) + C∫ dx / √ (x2 – a2) = log |x + √ (x2 – a2)| + C∫ dx / √ (a2 – x2) = sin–1 (x/a) + C∫ dx / √ (x2 + a2) = log |x + √ (x2 + a2)| + C
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