Question #238848

The integral curves of dxa=dyb=dz\frac {dx}{a} = \frac {dy}{b} = dz is


Expert's answer

Let's consider dxa=dyb.\frac{dx}{a}= \frac{dy}{b}. Antiderivatives are related by the folowing equalitie xa=yb+c1\frac{x}{a}=\frac{y}{b}+c_1 .

Let's consider the dxa=dz\frac{dx}{a}= dz . Antiderivatives are related by the folowing equalitie xa=z+c2.\frac{x}{a}=z+c_2.

So the answer is xa=y+c1bb=z+c2\frac{x}{a}=\frac{y+c_1b}{b}=z+c_2


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