[" (A) is linear "],[" (B) is homogeneous of second degree "],[" (C) has separable variables "],[" (D) is of second order "]

The differential equation of the curve for which the initial ordinate of any tangent is equal to the corresponding subnormal (a) is linear (b) is homogending of second degree (c) has separable variables (d) is of second order

Homogenization Of Second Degree Equation

Order, Degree, Formation, Variable Separable

The number of homogenous products of degree 3 from 4 variables is equal to

The number of homogenous products of degree 3 from 4 variables is equal to

The number of homogenous products of degree 3 from 4 variables is equal to

The number of homogenous products of degree 3 from 4 variables is equal to

When a and b are eliminated from the equation xy=ae^(x)+be^(-x) ,the resulting differential equation is of (a) first order and first degree (b) first order and second degree (c) second order and first degree (d) second order and second degree

The differential equation whose solution is A x^2+B y^2=1 , where A and B are arbitrary constants, is of (a) second order and second degree (b) first order and second degree (c) first order and first degree (d) second order and first degree

The differential equation whose solution is A x^2+B y^2=1 , where A and B are arbitrary constants, is of (a) second order and second degree (b) first order and second degree (c) first order and first degree (d) second order and first degree