1. Find the sum of order and degree for the given PDE $\frac{? y}{? z} + \frac{? ^{5} z}{? z ^{5}} ? (\frac{? x}{? z})^{3} = \frac{? ^{2} y}{? x ? y}$ 2. Form the partial differential equation by eliminating the constants $a$ and $b$ from the equation $z = (x^{2} + a^{2}) (y^{2} + b^{2})$ 3. Write the conditions to classify the partial differential equation

Question

1. Find the sum of order and degree for the given PDE

\frac{? y}{? z} + \frac{? ^{5} z}{? z ^{5}} ? (\frac{? x}{? z})^{3} = \frac{? ^{2} y}{? x ? y}

2. Form the partial differential equation by eliminating the constants

a

and

b

from the equation

z = (x^{2} + a^{2}) (y^{2} + b^{2})

3. Write the conditions to classify the partial differential equation

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Solution for -  1. Find the sum of order and degree for the given PDE zy+z55z(zx)3=

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(Solved): 1. Find the sum of order and degree for the given PDE zy+z55z(zx)3= ...