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- Answer TRUE or FALSE.The general solution of a 2nd order non-homogenous linear ODE of the form y′′+p(x)y′+q(x)y=r(x) is composed of two components: the complementary solution which can be obtained from the homogenous counterpart of the equation and the particular solution which contains no arbitrary constants.1.) find absolute max and min of x^3-3xy+(y^2/2) in region (0,0) (4,0) (0,5)IF U(X,Y) IS THE SOLUTION OF THE CAUCHY PROBLEM XU\index{X}+U\index{Y}=1 U(X,0)=-X , X>0 THEN VALUE OF U(1,1) .
- How do we find the linearization of g(x, y) = tan−1(xy2) at the point (1, 1). and use linearization to estimate g(1.08, 1.037). thank you.What is the minimum value of y = 3 + cos 2x?A mass m moves along the x-axis subject to an attractive force given by 19mx/2 and a retarding force given by , where x is its distance from the origin and is a constant. A driving force given by , where A is a constant, is applied to the particle along the x-axis. Write down the equation of motion. What value of results in steady-state oscillations about the origin with maximum amplitude? What is the maximum amplitude? what is the Q value?
- Dg 118. Calculus on Manifolds by Michael Spivak, Section 4. Integration of Chains, page 75The characteristic equation for a 5th degree, homogeneous, constant coefficient DE is p(x)=x^3(x^2+1). Which linearly independent functions will be used to form the general solution? A. 1,x,x^2,cos(x),sin(x) B. 1,e^{-x},xe^{-x}, cos(x),sin(x) C. x,x^2,x^3,cos(x),sin(x) D. 1,e^x,xe^x, cos(x),sin(x)True or False The following systemdx/dt = − cos x sin ydy/dt = 2x^2 + sin x cos yis a Hamiltonian system.