Question

what is the nature of Lagrange linear partial differential equations​

Answer 1

Answer:

Lagrange's Linear Equation. A partial differential equation of the form Pp+Qq=R where P, Q, R are functions of x, y, z (which is or first order and linear in p and q) is known as Lagrange's Linear Equation. Then f (u, v) = 0 is general sol.

Mark me as brainliest...

Answer 2

Answer:

The nature of Lagrange linear partial differential equations​ is of first-order and first-degree

Step-by-step explanation:

• Lagrange linear partial differential equation is a partial differential equation of the form Pp+Qq=R where P, Q, R are functions of x, y, and z
• e.g.  xp + yzq = zx where P = x; Q= yz; R=zx

• Lagrange’s linear equation contains only the first-order partial derivatives which appear only with the first power

Therefore the nature of the Lagrange linear partial differential equation is of first-order and first-degree.