you can change the "products" and the "processes involved" in the example if it makes it easier for you. I need help. Thank you

to be conclusion in preparing please show all the work of how you get in the nex exemple. The owner of ce company sells two products, Krites axes The owner of the Company have 2 processes involved The products for sale. process # 1 manufacturing process #2 packagin -Prepare a chart showing how much time each product needs for each process - Describe limitations (conditions that must be met, requarments, etc.) for each process so Can write cen you inequality about each one If the profit is $ on each product (1) and on each product (2), how many of each Type of product should be produced per day for maximum profit. - Requicerements. - Solve using graphical linear programing methods. - Clearly define cony variables before using them them - Write all necessary inequalities Graph the feasible region Ewing a graphing tool like Desmos. find any Corner points using algebra Write and an objective funtion Evaluate it at each Corner point - Answer the question in a complete sentence or two. to be conclusion in preparing please show all the work of how you get in the nex exemple. The owner of ce company sells two products, Krites axes The owner of the Company have 2 processes involved The products for sale. process # 1 manufacturing process #2 packagin -Prepare a chart showing how much time each product needs for each process - Describe limitations (conditions that must be met, requarments, etc.) for each process so Can write cen you inequality about each one If the profit is $ on each product (1) and on each product (2), how many of each Type of product should be produced per day for maximum profit. - Requicerements. - Solve using graphical linear programing methods. - Clearly define cony variables before using them them - Write all necessary inequalities Graph the feasible region Ewing a graphing tool like Desmos. find any Corner points using algebra Write and an objective funtion Evaluate it at each Corner point - Answer the question in a complete sentence or two