Please do it in matlab and provide the code. Thank you.

If your initial knowledge K0 is invested in further eduction for y years with a knowledge retention rate s (a constant expressed as a decimal fraction), after y years 10 your future knowledge K(n,y) due to further education may be approximated by Marks K=K0[1+12(ns)]4ny where n is the number of study periods per year. Take K0=1000 and s=0.5 (i.e., 50\%). Note: K0 and s are constants. a) If you were to write the equation given above as an anonymous function in MATLAB, how many inputs would be required? Number of Inputs: b) Provide the general form of an anonymous function for a root finding equation written in MATLAB to find out how many years it would take to accumulate 5,000 bits of knowledge. Call this anonymous functions 'Kroot'. Kroot = c) Plot this root finding function between 0 and 5 years with a resolution of 0.1 and a yearly study period, i.e. n=1. Based on your plot, decide on a good initial guess of the root 'xi' and write this value to the closest 0.25 years in the box below. knowledge using i) daily (365 days in a year), ii) monthly (12 months in a year), and iii) yearly study periods. Use the same initial guess you determined in part c) for all study periods and give your answer accurate to two decimal places Daily Study Time: years Monthly Study Time: years Yearly Study Time: years e) Based on your results, if you wanted to gain as much knowledge as possible in the quickest amount of time, what frequency of study periods would you choose? Choose your answer in from the list in the drop-down menu below