Q36 of 354 Page 12

If x^x + y^x = 1, prove that

Here

x^x + y^x = 1

[ Since , ]

Differentiating it with respect to x using chain rule and product rule,

Hence Proved.

If x¹⁶ y⁹ = (x² + y)¹⁷, prove that

If y = sin (x^x), prove that

If x^x + y^x = 1, find

If x^y + y^x = (x + y)^{x + y}, find

If xx + yx = 1, prove that