Math  /  Calculus

Questionsolve 2cosh(x)cos(y)dx=sinh(x)sin(y)dy2 \cosh (x) \cos (y) d x=\sinh (x) \sin (y) d y

Studdy Solution
Combine the results of the integration to form the general solution:
2lnsinh(x)=lncos(y)+C 2 \ln|\sinh(x)| = -\ln|\cos(y)| + C
Where C=C2C1 C = C_2 - C_1 .
The relationship between x x and y y is:
2lnsinh(x)+lncos(y)=C 2 \ln|\sinh(x)| + \ln|\cos(y)| = C

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