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HW5: Problem 2 Previous Problem List Next i (2x + 8))", then (1 point) lf f(x) = (sin f'(z)= Note: The inverse of sin(x) can be entered as arcsin(x) or asin() Preview My Answers Submit Answers

If f(z) 2 sin (), find f'(z) = f (0.3) Note: Don't try to use sin-() in your answers; use arcsin(x) instead Preview Preview

if f(z) = sin. find f. (z) Preview Find f'(2) Preview

If f(z) = 22(sin z + cos z), find f'(z) = Preview f' (4) = Preview

14.5.1 9 9-x 9 Evaluate the integral J J J dy dz dx to find the volume of the tetrahedron. 0 0 x+ z 9 9-x 9 dy dz dx = 0 0 x+z (Type a simplified fraction.)

Solve the differential equation by variation of parameters 1 y" + 3y' + 2y y(x)

(30 Points): Solve ONE the following problems: Use the method of Variation of Parameters to find the gener solution of the following differential equations. 1) Find the general solution of the non-homogenous differential equation given by y+9y csc(3x) Find the general solution of the non-homogenous differential equation given by ? "--4? 2) ???

PLEASE SHOW ALL YOUR WORK, OR RISK LOSING ALL POINTS (70 Points): Solve TWO of the following problems: Use the method of Undetermined Coefficient to find the general solution of the following differential equations. 1) Find the general solution of the non-homogenous differential equation given by, y-5y'+6y 2x+3 2) Find the general solution of the non-homogenous differential equation given by y"-7y'+10y 24e 3) Find the general solution of the non-homogenous differential equation given by y"+2y'+2y sin(3x)

Y = C1ex + C2e-5x is the general solution of a second order linear differential equation. The equation is: y?? - 4y? - 5y = 0 y?? - 4y? - 4y = 0 y?? + 4y? - 5y = 0 y?? + 4y? + 5y = 0 None of the above. Y= xe-3x is a solution of a second order liner differential equation with constant coefficients. The equation is: y?? - 6y? + 9y = 0 y?? + 3y? = 0 y?? + 6y? + 9y = 0 y?? - 6y? - 9y = 0 None of the above.

The second order linear differential equation that has y - 2e-2x - e4x as a solution is: y" - 2y' 8y = 0 y" - 6y' + 8y = 0 y" + 2y' - 8y = 0 y" - 6y' - 8y = 0 None of the above.

Solve the third order homogenous linear differential equation: y"' - 6y" - y' + 6y = 0