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We can solve the integral $\int\sqrt{1-x^2}dx$ by applying integration method of trigonometric substitution using the substitution
Learn how to solve intégrales avec radicaux problems step by step online.
$x=\sin\left(\theta \right)$
Learn how to solve intégrales avec radicaux problems step by step online. Integrate int((1-x^2)^(1/2))dx. We can solve the integral \int\sqrt{1-x^2}dx by applying integration method of trigonometric substitution using the substitution. Now, in order to rewrite d\theta in terms of dx, we need to find the derivative of x. We need to calculate dx, we can do that by deriving the equation above. Substituting in the original integral, we get. Applying the trigonometric identity: 1-\sin\left(\theta \right)^2 = \cos\left(\theta \right)^2.
