Please show me what this would look like in Matlab code. You don't have to actually use matlab just please write out the code

Problem 1.19. points 25 - Use MATLAB You are working as a crime-scene investigator and must predict the temperature of a homicide victim over a 5-hr period. You know that the room where the victim was found was at 10C when the body was discovered. a. Use Newton's law of cooling (Prob. 114) and Euler's method to compute the victim's body temperature for the 5-hr period using values of k 0.12/hr and t-0.5hr. Assume that the victim's body temperature at the time of death was 37C, and that the room temperature was at a constant value of 10C over the 5-hr period. Use Matlab to program Euler's method and the differential equation. b. Further investigation reveals that the room temperature had actually dropped linearly from 20C to 10C over the 5-hr period. Repeat the same calculation as in (a) but incorporate this new information. (use the Matlab codes you created in (a)) c. Solve analytically for the exact solutions of (a) and (b). d. Compare the results from (a), (b) and (c) by plotting them on the same graph. Use Matlab Problem 1.19. points 25 - Use MATLAB You are working as a crime-scene investigator and must predict the temperature of a homicide victim over a 5-hr period. You know that the room where the victim was found was at 10C when the body was discovered. a. Use Newton's law of cooling (Prob. 114) and Euler's method to compute the victim's body temperature for the 5-hr period using values of k 0.12/hr and t-0.5hr. Assume that the victim's body temperature at the time of death was 37C, and that the room temperature was at a constant value of 10C over the 5-hr period. Use Matlab to program Euler's method and the differential equation. b. Further investigation reveals that the room temperature had actually dropped linearly from 20C to 10C over the 5-hr period. Repeat the same calculation as in (a) but incorporate this new information. (use the Matlab codes you created in (a)) c. Solve analytically for the exact solutions of (a) and (b). d. Compare the results from (a), (b) and (c) by plotting them on the same graph. Use Matlab