A dam is built in order to slow the flow of river water into an already half-filled lake. The dam is not perfect however; each month, approximately 200 x 10^2 liters of extra water seeps into the lake. An unnaturally large growth in the fish population also displaces the water every 6 months by an additional 50 x 10^2 liters. To slow the eventual flooding the locals remove 100 x 10^3 liters of the water at the end of each year. The lake is initially a volume of 50 x 10^4 liters.

Predict at which month the lake will finally flood (the water lever is greater than/equal to the brim). Also track the water level with a plot.

Describe the input and output:

Input: the given variables that contribute to the change in the water level, as well as the initial level

Output: a prediction of when the lake will flood (in months) and a plot of the water level.

Develop a Matlab solution: First develop a flowchart to help you plan your code. Create the corresponding pseudocode.

Need help with writing this code from the textbook Engineering Computing with Matlab by Dr. Hyunjae Park

Thanks!