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- Q1: show that1) d/dz [cosz] = -sin z , 2)8)find dy/dt for y=cos^2(3#t-1) # is actually pie or 3.14 etc I just don’t have the symbol on my phone dy/dtSuppose that the position of one particle at time t is given by x1 = 5 sin(t), y1 = 2 cos(t), 0 ≤ t ≤ 2? and the position of a second particle is given by x2 = −5 + cos(t), y2 = 1 + sin(t), 0 ≤ t ≤ 2?. 1) find the collision points. (Enter your answers as a comma-separated list of ordered pairs. If an answer does not exist, enter DNE.)
- Find the value of ds / du at u = 2 if s = t2 + 5t andt = (u2 + 2u)1/3.Consider a lamina that is in the first quadrant, inside the circle whose equation is x2 + y2 = 4, and outside the circle whose equation is (x − 1)2 + y2 = 1. Using polar coordinates, find the mass of the lamina if the density at each point is δ(x, y) = ysolve for the coodinates of ther point for (b) and (c) as well
- Find the value of ds/du at u = 2 if s = t^2 + 5t and t = (u2 + 2u)^(1/3).2(3) Calculate the following commutators: (a) [d/dx, x·d/dx] (b) [sin(x), cos(x)] (c) [x^2, Ĥ] , where Ĥ is a 1D Hamiltonian with V̂=V0 (constant) (d) [Â,B̂], where  = d^2/dx^2 + x and = 1r Foa e evpedmal of Yoscis o fol - 2 Yoo oy ic the vendoud Nayidele . e vy of lheade shiainel pa @ e (x=2) @ (
- 4.) Suppose X has moment generating function MX(t) = 0.3e−t + 0.1 + 0.1et + 0.2e2t + 0.3e3t. What is P(X = 2)? What is the P(X = −1)? (To do this problem think about the definition of MX(t) as E(etX) = Σ ext P(X = x)).Suppose w=x/y+y/z, wherex=e3t, y=2+sin(t)x=e3t, and z=2+cos(6t). A ) Use the chain rule to find dwdtdwdt as a function of x, y, z, and t. Do not rewrite x, y, and z in terms of t, and do not rewrite e3t as x. dw/dt= B ) Use part A to evaluate dwdtdwdt when t=0.Show via linear approximation at a = 0 that e^x cos(x) ≈ 1 + x. Using the linear approximation, approximate the value of e^(.1) cos(.1).