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Given,
x^p.y^q = (x+y)^(p+q)
Taking log on both sides,
log x^p.y^q = log (x+y)^(p+q)
Diffrentiate w.r.t x:
log x^p + log y^q = (p +q ) log (x +y)
p log x + q log y = (p +q ) log (x +y)
p / x + q /y . dy /dx = (p +q ) / (x +y) .[ 1 + dy /dx]
[q / y - (p +q ) / (x +y) ] dy /dx = [(p +q ) / (x +y) - p / x]
[(qx + qy + -py - qy) / y (x + y)] . dy /dx = (px + qx - px - py) / x(x + y).
[(qx - py ) / y ] . dy /dx = (qx - py) / x
dy /dx = y / x
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Explanation:
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