Math, asked by sinhababita117, 5 months ago

Solve the equation z = px+qy+log(pq)​

Answers

Answered by bhavanim666
4

Answer:

1 Type 2: (Clairaut's type)The equation of the form z = px + 1 0 ... Solve z = px + qy + pqSolution: Given: z = px + qy + pq

Step-by-step explanation:

please mark brainliest

Answered by pulakmath007
4

SOLUTION

TO DETERMINE

Solve the equation :

z = px + qy + log(pq)

EVALUATION

Here the given equation is

z = px + qy + log(pq)

It is an first order non-linear partial differential equation

This is of Clairaut's form

z = px + qy + f(p,q)

Then the solution is of the form

z = ax + by + f(a, b)

Where a and b are constants

Hence the required solution is

z = ax + by + log(a, b)

Where a and b are constants

FINAL ANSWER

The required solution is

z = ax + by + log(a, b)

Where a and b are constants

━━━━━━━━━━━━━━━━

Learn more from Brainly :-

1. M+N(dy/dx)=0 where M and N are function of

(A) x only

(B) y only

(C) constant

(D) all of these

https://brainly.in/question/38173299

2. This type of equation is of the form dy/dx=f1(x,y)/f2(x,y)

(A) variable seprable

(B) homogeneous

(C) exact

(D) none ...

https://brainly.in/question/38173619

Similar questions