AntonioDuarte2001
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The discussion revolves around simplifying an integral equation with a complex numerator, specifically focusing on the expression involving the square root of \(1-x\). Participants are exploring the steps necessary to reduce the integral to a simpler form.
The discussion is ongoing, with participants providing insights and questioning each other's reasoning. Some guidance has been offered regarding the manipulation of the expression, but there is no explicit consensus on the simplification steps yet.
There appears to be some confusion regarding the components of the numerator and how they relate to the denominator, particularly in the context of square roots. Participants are also navigating the constraints of the homework problem without revealing complete solutions.
I don't understand why.. can you show me the steps of the simplifying?anuttarasammyak said:Hi. It is easily reduced to
- \int \frac{dx}{\sqrt{1-x}}
1-xanuttarasammyak said:(\sqrt{1-x})^2= ?
Thats my doubt! I can't divide anything in the square roots..Office_Shredder said:Cancel some stuff in the numerator and denominator. Do you see what you can cancel?