Solve the equation (px - y) (py + x) = 2p by reducing into Clairaut's form, taking the substitutions X = x², Y = y² dx

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter4: Eigenvalues And Eigenvectors
Section4.2: Determinants
Problem 11AEXP
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Concept Of Clairauit's Equation. I already have the Solution, But I am Unable to Understand It. So Please Re-Solve it on a sheet of Paper with all details. Make it simple as Possible. I'm Not good at maths.
4) Solve px-y py+x=a²p, use the substitution X = x², Y = y².
Sol: Let X = x² ⇒
-= 2x
Transcribed Image Text:4) Solve px-y py+x=a²p, use the substitution X = x², Y = y². Sol: Let X = x² ⇒ -= 2x
Solve the equation (px - y) (py + x) = 2p by reducing into Clairaut's form, taking the
substitutions X = x², Y = y²
dx
Transcribed Image Text:Solve the equation (px - y) (py + x) = 2p by reducing into Clairaut's form, taking the substitutions X = x², Y = y² dx
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