Find the absolute maximum value of the function f(x) = 2V3x – sin (4x) on the interval [0, 7/12]. Show your work in the PDF version of the test.
Find the absolute maximum value of the function f(x) = 2V3x – sin (4x) on the interval [0, 7/12]. Show your work in the PDF version of the test.
Solve sin’(x) + sin(x) = 0 for 0 SI<2m. Give your answer in radians.
answer only Simplify the expression: Give the answer in exact form. sin(2006) sin 2 cos x Question 2 < > Score on last try: 0 of 1 pts. See Details for more. > Next question Try a similar question You can retry this question below Let f(x) = 6 .sin x + 4 f'(x) = -6 cos(x) + 4x + C X Check your variables - you might be using an incorrec Question 6 Below is a graph of function...
(1 point) Solve the nonhomogeneous heat problem Ut = uzz + sin(4x), 0 < x < , u(0,t) = 0, u(1,t) = 0 u(x,0) = 5 sin(3x) u(x, t) = Steady State Solution lim700 u(x, t) =
(1 point) Solve the nonhomogeneous heat problem U; = Uxx + sin(4x), 0 < x < 1, u(0, t) = 0, u(a,t) = 0 u(x,0) = - 3 sin(2x) u(x, t) = Steady State Solution limt700 u(x, t) =
3. Consider the periodic function defined by -ae sin(x) 0 x < 7T f(x) and f(x) f(x2t) - (a) Sketch f(x) on the interval -37 < x < 3T. (b) Find the complex Fourier series of f(x) and obtain from it the regular Fourier series
n=0 4. Using the power series cos(x) = { (-1)",2 (-0<x<0), to find a power (2n)! series for the function f(x) = sin(x) sin(3x) and its interval of convergence. 23 Find the power series representation for the function f(2) and its interval (3x - 2) of convergence. 5. +
Evaluate the piecewise-defined function for the given values. f(x) = 4x for x 20 - 4x for x < 0 Find f(1), f(2), f(-1), and f(-2). f(1) f(2) f(-1) = f(-2) =
Using Newton method, find the value of t that give a maximum value at an interval of [0 10] for the following function: 2 sin (- y (2) Use initial guess of t = 0.1 with stopping error of &s = 0.01%. Apply centered finite-difference formulas with step size of h 0.01 to calculate the derivatives For all calculation, use at least 5 significant figures for better accuracy. Using Newton method, find the value of t that give a maximum...