5. Graphically, or otherwise estimate the number of and values of the root to the function given below, between -10 and +10. 4x f(x) = 8 cos³ x 9. - - - 5 Calculate a root to 4 decimal places using: (a) the Bisector method (use 6 and 9 as initial values)
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- 36 - With p0=0.5 and p1=pi/4 starting point f(x)=cosx-x, find its root when n=0 using Secant Method.A) 0.0483547563B) 0.967458574840C) 0.0909353635D) 0.30000000000E) 0.500000000NEED ASAP PLSSSS Find the roots of the function g(x) = In(2x-1)+cos(pi/4 x -1) = 1.7 using Newton-Raphson method with an error less than 0.2%. Use an initial estimate of 8.Suppose a table of values of f(x) = sin(x), 0 ≤ x ≤ 1.58, is to be constructed with the values of sin(x) given with a spacing of h. (a) If linear interpolation is used in this table, how small should h be in order for the interpolation error to be less than 10^-6? (b)If quadratic interpolation is used in this table, how small should h be in order for the interpolation error to be less than 10^-6?
- Determine the positive real root of ln(x2)=0.7 a. graphically b. using three iterations of the bisection method, with initial guesses of xl=0.5 and xu=2 c. using three iterations of the false position method, with the same initial guesses of xl=0.5 and xu=2solve by hand( numerically) f(x)= cos(x)-x exp (x) using the bisection method and Newton- Raphson method on a close interval [0,1]Find a possible formula of the form A sin t + k or A cos t + k for the periodic function with a midline y=3, amplitude 2, and a maximum value at t=0. g(t)=
- 3. The function f(x) = xe=^(-x) has a unique root x = 0.(a) Compute several iterations of the Newton's method, and conclude that the methoddoes not succeed if x_0 > 1.(b) Draw graphs to illustrate the rst few iteration when x_0 = 0.5 and x_0 = 1.5.Write the formula for Newton’s method and use the given initialapproximation to compute the approximations x1 and x2. ƒ(x) = x3 - 2; x0 = 2