Work in a force field
Please see the attached pdf. Consider the force field ....Compute the work done in a moving particle along the parabola
Please see the attached pdf. Consider the force field ....Compute the work done in a moving particle along the parabola
Please see the attached document regarding homework specifics. Find the average y-coordinate of the points on the semicircle parametrized by....
See attachment Use Part I of the fundamental theorem of calculus to find the derivative of the function... The velocity graph of an accelerating car is shown... Find the interval on which the curve....is concave upward
(1) Find the general solution of x^2y" - xy'+ y = x^2, x > 0 (2) The initial value problem of y"'+y' = 2 + sin(x), y(0)=0,y'(0)=1, y"(0)=-1.
I've attached the problem. Characterize all solutions to the following problem....
Section 6.1 The Geometry of Maps from R^2 to R^2. Please see the attached pdf. file. Let D*=[0,1]x[0,1] and define T on D* by T(u,v)=(-u^2+4u,v). Find the image of D. Is T one-to-one?
Please see the attached file for the fully formatted problem. Let D be the unit disk: x^2 +y^2 =< 1 Evaluate SSD exp(x^2 +y^2) dxdy by making a change of variables to polar coordinates.
1).The Bessel functions Jp satisfy the equations (see attached file) . Use this to show that Bessel functions satisfy Bessel's differential equation. 2) The legendre polynomials satisfy... (see attached) where Pn(x) is the Legendre polynomial of degree n. Show that the Legendre satisfy Legendre's differential equation, (see atta
Legendre's differential equation, i.e. , (1-x^2)y''(x) - 2xy'(x) + n(n+1)y(x)=0. Find all solutions to Legendre's differential equation assuming solutions of the form y(x) = P r (x).
See attachment Section 11.3 1) The quarterly profit of Cunningham Realty depends on the amount of money x spent on advertising/quarter according to the rule: where and x are measured in thousands of dollars. What is Cunningham's profit when its quarterly advertising budget is $35,000.00? 2) Suppose
Please help me with these problems. section 7.4 6,16,20,24 Samples of these questions appear below. Please see the attached files for the fully formatted problems. Find the inverse Laplace transformation. Determine Partial Fraction Expansions for the given rational function. Determine L^-1{F}.
Hi, Please help on these problems Please show all steps Section 7.3 # 4,8,14,20 See attached determine the Laplace transform of the given function.
Please show all steps. section 6.4 # 2,4,6,14 section 7.2 #4,12,18,31 See attached. Use the method of variation of parameters... Determine the Laplace transform.... use the Laplace transform table and the linearity of the Laplace transform to determine the following transforms...
Hi, Please help Please show all steps section 6.3 #4,8,24,28 see attached Use the method of undetermined coefficients... Find a general solution... Use the annihilator method...
Please help on these problems, please list out all steps. section 6.2 # 4,10,14,18,22 See attached Find a general solution for the differential equation with x as the independent variable. Find a general solution to the given homogeneous equation. Find a general solution for the given linear system using the eliminati
Please show all steps to solution. Sketch the step-function f(t) = 1, 0 < t < 1 2,1 < t < 2 1,2 < t < 3 0,3 < t < ∞ Rewrite this function in terms of the unit-step function ,and compute the Laplace transform of f.Simplify you
Please see the attached file for the fully formatted problems. Find the inverse Laplace transform of the function F(s) =[(s+2)e^s]/[(s+2)^2 + 9] You may use a short table of Laplace transform. Show all of the steps necessary for calculation.
Please show all steps to solution. Apply the method of Laplace transforms to solve the initial-value problem y'+y=e^t , where y(0)=0
Please explain steps to solution. Find the inverse Laplace transform of the function (use the short table of Laplace transforms) Show all of the steps necessary for this calculation.
Please help on these section 5.2 #26 See attached Use the elimination method to find a general solution for the given system of three equations
Please show all steps to solution Apply the method of Laplace transforms to solve the initial-value problem y'' + y = 1 where y(0) = 2 and y'(0) =0
Please see the attached file for the fully formatted problem. Find the inverse Laplace transform of the function: F(s) = 2e^(-3s)/s - e^(-s)/s You may use a table of Laplace transforms. Show all of the steps necessary for this calculation.
Problem attached Revenue: A company sells a seasonal product. The revenue R (in dollars per year) generate by sales of the product can be modeled by: R = 410.5t^(2)e^(-t/30) +25,000 0 < t < 365 where t represents the day (a) Find the average daily revenue during the first quarter which is given by 0 < t < 90 (b) Find t
Problem attached Revenue: A company sells a seasonal product that generates a daily revenue R (in dollars per year) modeled by: R = 0.06t^2 (365 - t)^1/2 + 1250 0 < t < 365 where t represents the day (a) Find the average daily revenue over a period of one year (b) Describe a seasonal product whose seasonal sales pattern re
Please see the attached file for the fully formatted problem. Apply the method of Laplace transforms to solve the initial-value problem y'' - y = u1(t) where y(0) = 0 and y'(0) = 0.
Please show all steps to solution. Find the inverse Laplace transform of the function , using the convolution property of Laplace transforms. (see attached for function)
Please show all steps to solution. Apply the method of Laplace transforms to solve the initial-value problem ...
Please help with the following questions regarding calculus and analysis. Revenue: Two models, R1 and R2, are given for the revenue (in billions of dollars per year) for a large corporation. Both models are estimates of revenues for 2004-2008, with t = 4 corresponding to the year 2004. Which model is projecting the
Sketch the region between the graphs of the functions and compute the area of this region. y = 1/x, y = x^3, x = 1/2, x = 1.
Mortgage Debt. The rate of change of mortgage debt outstanding for one to four family homes in the United States from 1993 to 2002 can be modeled by: dM/dt = 5.4399t^2 + 6603.7e^-t where M is the mortgage debt outstanding (in billions of dollars) and t = 3 corresponds to 1993. In 1993, the outstanding mortgage in the US was