We will implement the Secant Method in C code to find ONE root of the polynomial function: f$($x$)=-0\mathrm{.}98$x$3+18\mathrm{.}35$x$2-0\mathrm{.}087$x $+0\mathrm{.}90004$ Instructions: Create a program that implements the secant method. You will need to: $1.$ Prompt & read input from the user $($for initial X values X$0$ and X$1).2.$ Create a function $($outside the $$main$$ function$)$ for the polynomial equation, whose input is the value of $$X$$ and the output returned will be the value of $$F$($X$)$ defined by the polynomial. $3.$ Create a loop within the main function to calculate the next value of X $($using the given steps of the secant method$).4.$ Terminate the loop when F$($X$)$ value is almost zero. This can be achieved by using an $$if$$ statement to check if F$($X$)<$ epsilon, where epsilon is a selected level of precision. Ex: set epsilon$=0\mathrm{.}001$ and the loop will terminate when F$($X$)<0\mathrm{.}001($almost zero$).5.$ Display the final $($converged$)$ value of X$.6.$ Display the number of iterations $($of the loop$)$ that were needed for the solution. $7.$ Display an error message if the input from the user is invalid, or if the secant method does not converge to a solution.