যদি yx=xy হয়, তাহলে dydx

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

যদি $y^{x} = x^{y}$ হয়, তাহলে $\frac{d y}{d x}$

$\frac{\ln y + \frac{y}{x}}{\ln x + \frac{x}{y}}$

$\frac{\ln y - \frac{x}{y}}{\ln x - \frac{y}{x}}$

$\frac{\ln y - \frac{y}{x}}{\ln x - \frac{x}{y}}$

$\frac{\ln x - \frac{y}{x}}{\ln y - \frac{x}{y}}$

2010

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