Simulation $($The Tortoise and the Hare$),$ You will use a random generator and pointers to develop a simulation of this race.

Our players begin the race at "square $1"$ of $50$ squares. A square is a position along the race course. The finish line is at square $70.$ The course weaves up the side of a mountain, so the players might lose ground.

Every loop iteration $($tick per second$),$ should use the functions moveTortoise and moveHare to change the position of the players according to the following rules, the functions should use POINTER$-$base PASS$-$By$-$Reference to modify the position of both players.

Player Move Type Percentage of time Actual move

Tortoise Fast Plod $50\%3$ squares to the right

Slip $20\%6$ squares to the left

Slow Plod $30\%1$ square to the right

Hare Sleep $20\%$ No move at all

Big Hop $20\%9$ squares to the right

Big slip $10\%12$ squares to the left

Small Hop $30\%1$ square to the right

Small slip $20\%2$ squares to the left

$1.$ Write the program to simulate the above by using variables to keep track of the players' positions $1-50.$ Start each player at position $1.$ Produce a random integer for the percentage called i in the range

fast plod $1<=$ i $<=5,$ slip $6<=$ i $<=7,$ slow plod $8<=$ i $<=10.$

sleep $1<=$ i $<<2,$ Big Hop $3<=$ i $<=4,$ Big slip $5<=$ i $<=6,$ Small Hop $7<=$ i $<=8,$ Small slip $9<=$ i $<=10.$

For each iteration, show a line of $50$ positions showing T for the position of the Tortoise and H for the Hare. If they have the same position, use the letter O for OUCH. Use a star for the rest of the positions. $(10$ points$)$

Display who is the winner. If the game is a tie, then display $"$It is a tie". If there is no winner, then display $"$No Winner". Stop the program.