Please help me to understand the problems below. thanks

Find the rate of change of the distance between the origin and a moving point on the graph 3! = sin(3x) if dxfdt = 3 centimeters per second. Let D be the distance between the origin and a moving point on the graph of}r = sin 3;". Approximate the zero(s) of the function. Use Newton's Method and continue the process until two successive approximations differ by less than 0.001. Then nd the zero(s) using a graphing utility and compare the results. x] = x5 + x , 4 Newton's method: Graphing utility: x : x : Need new Appruximate the zero(s) of the functiun. Use Newton's Methud and continue the prucess until twu suocessive appruximatiuns differ by less than 0.001. Then nd the zem(s) using a graphing utility and compare the results. x) =x3 7 6.9x1 + 15.59)(7 11.571 Newton's method: Graphing Utility: x = x = (smallest value) x : x : x = x = (largest value) NeeuHe-p? Apply Newton's Method tn approximate the memes) er the given point(s) arintersectien of the two graphs. Cnntinue the process until twa sueeessive apprnximatinns differ by iess then u um. [H]nt: Let h(x) = x) , g(x).] (Round ynur enswer In three deeimsi pisses.) RX} 990 2 arcms x arclan x Approximate the fixed point of the function to two decimal places. [A xed point xu of a function fis a value ofx such that f[Xg} 2 X9] x} = 3 In)