Please solve the attached system (give solution in real form)
Write the given second order equation as its equivalent system of first order equations {see attachment} Use v to represent the "velocity function" Use v and u for the two functions, rather than u(t) and v(t). (The latter confuses webwork. Functions like sin(t) are ok.) Now write the system using matrices {see attachment ...continues
Calculate the eigenvalues of this matrix: [Note-- you'll probably want to use a graphing calculator to estimate the roots of the polynomial which defines the eigenvalues..... (see attached)
Solve the system with the initial value... see attached
Solve the system attached - Give your solution in real form.
Solve the system attached . Give your solution in real form.
How many square faces can the polyhedron have?
5. The faces of a 3-regular polyhedron are all squares or hexagones... (see attachment)
(6xy-y^3)dx + (4y+3x^2-3xy^2)dy = 0
(x^2 +1)y' + 3xy = 6x
Solve: (cos x + lny)dx + ((x/y)+ e^y)dy = 0