Go to the Webinars worksheet. DeShawn wants to determine the number of webinars

the company can hold on Tuesdays and Thursdays to make the highest weekly profit

without interfering with consultations, which are also scheduled for Tuesdays and

Thursdays and use the same resources.Use Solver to find this information as follows:

a$.$ Use the total weekly profit $($cell G$16,$ named Total$\_$Weekly$\_$Profit$)$ as the objective

cell in the Solver model, with the goal of determining the maximum value for that

cell.

b$.$ Use the number of Tuesday and Thursday sessions for the five programs $($range

B$4$:F$5)$ as the changing variable cells.

c$.$ Determine and enter the constraints based on the information provided in Table $3.$

d$.$ Use Simplex LP as the solving method to find a global optimal solution.

e$.$ Save the Solver model in cell A$26.$

f$.$ Solve the model, keeping the Solver solution.Table $3$: Solver Constraints

$\backslash$table$[[$Constraint$,$Cell or Range$],[\backslash$table$[[$Each webinar is scheduled at least once on Tuesday$],[$and once on Thursday$]],$B$4$:F$5],[\backslash$table$[[$Each Tuesday and Thursday webinar value is an$],[$integer$]],$B$4$:F$5],[\backslash$table$[[$Each type of webinar is scheduled $1$ time per week or$],[$more$]],$B$6$:F$6],[\backslash$table$[[$Each type of webinar is scheduled $3$ times per week or$],[$less$]],$B$6$:F$6],[$The total number of Tuesday webinars is $5$ or less,Total$\_$Tuesday$\_$Webinars$],[$The total number of Thursday webinars is $15$ or less,Total$\_$Thursday$\_$Webinars$],[$The total number of webinars per week is $13,$Total$\_$Weekly$\_$Webinars$],[$The total number of Tuesday consultations is $2$ or less,Tuesday$\_$Consultations$],[\backslash$table$[[$The total number of Thursday consultations is $2$ or$],[$less$]],$Thursday$\_$Consultations$],[\backslash$table$[[$The total number of consultations per week is $5$ or$],[$less$]],$Total$\_$Consultations$]]$