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- Use Newton's method to find the second and third approximation of a root of 3sin(x)=x starting with x1=2 as the initial approximation.3) Find the Frenet (TNB) frame for the function at the point (2, 5?, 0). Hint: once you find ? and ?, you can plug in ? before finding ? since it doesn’t involve taking a derivative! ?(?) = 〈−2 cos(3?) , 5?, 2 sin(3?)〉Use Newton's method with initial guess x1 = 1 to compute two successive approximations of the irrational number (square root of 3).
- 1. Estimate the root of the expression, f(x) = x² – cos x, using: b. False Position Method in the interval [-1,0] with error tolerance of 0.0001%The number z = −2 + 2i has modulus |z| = 2√2 and argument arg z =(5/4)π. But I have no earthly idea how they get arg z?, I know its with tangent, but how do you do this by hand, without a calculator?solve part (b) using Green's Theorm
- Find the value of u in the interval 30°, 90°4 in decimal degrees, if sin u = 0.27843196. Give the answer to six decimal places.How did you get from 1+cos2x to 1+cos2x-sin2x? How did you get from 4cos(x/2) to -2(1+cosx)? How did you get from 1+cosx-since to 2cos2x?Does the tangent x cancel itself out? What does the last step say? I can’t read itUse Newton’s method to approximate the 4√22 correct to six decimal places