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Solve the wave equation on the domain 0 < x < , t > 0 ? uxx Utt = with the boundary condition u (0, t) = 0 and the initial conditions u (x,0) = x2 u (x,0) = x
4. Solve for x, 0 SX < 360° a) 2 sinx + 3 = 0 b) 7cosx + 2 = 0 c) 2sinx - sinx = 0 d) 2cos2x - cosx - 1 = 0
3. 2sinx- COSI-1=0 find all solutions, in radians 4. sin(2x) + V3 cos x = 0 find values 0 SX S2
The solution of y" + y = 2sinx + 3cos x + 1
Solve e^x dy/dx = x sec (y) y (0) = pi
Let f(x)=2sinx/2sinx+4cosx. Then f′(x)= . The equation of the tangent line to y=f(x) at a=π/2 can be written in the form y=mx+b where m= b=
7.17 (a) Solve the equation u, 2u, in the domain 0< x<T, t>0 under the initial boundary value conditions u(0,t)= u(r, t) 0, u(x, 0) = f(x) = x(x2 -n2). (b) Use the maximum principle to prove that the solution in (a) is a classical solution. 7.18 Prove that the formulas (7.72)-(7.75) describe solutions of (7.70)-(7.71) that are
7.17 (a) Solve the equation u, 2u, in the domain 0
Solve the IBVP wave equation. d^2/dt^2=16d^2/dx^2 0<x<pi u(x,0)=sinx du(x,0)/dt=0 u(0,t)=u(pi,t) =0 t>0
Solve this initial value problem a) 1/2 dy/dx = rad(y+1) cos x, y(pi)=0
1. Solve for x in the following problems. If an answer is not in the domain of the problem, cross it out and write "not in the domain (1.1) (10 points) log(x) + log(x -3) 1 (1.2) (10 points) 4ln(x +2) 7