When solving linear second order differential equations, one often takes the Wronskian one of these.
When solving linear second order differential equations, one often takes the Wronskian one of these. In multivariable calculus, the Jacobian one of these is taken to map a function from one coordinate system to another. Lambda is typically subtracted from (*) diagonal entries of a certain construct before this quantity is taken to solve for eigenvalues. The aforementioned constructs are only invertible if this quantity is not equal to zero, and this quantity can only be applied to square matrices. It is equal to one for an identity matrix. For 10 points, name this value that for the 2 x 2 square matrix a b c d is equal to a d minus b c.
When solving linear second order differential equations, one often takes the Wronskian one of these.
{determinant}