The graphical solution procedure generally means you graph the constraint inequalities to identify the feasible solution region, then locate the objective function curve so as to maximize its value. When the objective function is a linear function, maximizing it generally means locating it at the vertex of the feasible region that makes it farthest from the origin.
The solution is
... (A, B) = (100, 50)
**FINANCE** Indicate whether the variance is favorable (F) or unfavorable (U).
Budgeted Income Amount $500.00
Actual Amount $400.00
When actual income is less than the budgeted amount, the variance is ...
... (U) unfavorable.
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In most cases, it is a favorable situation to have more income than planned for. On the other hand, if you planned on spending the budgeted amount, but your income fell short, you end up in quite an unfavorable situation.
The expression 20L + 25G – 10 calculates the number of dollars that the ABC Lawn Company makes from mowing L lawns and raking G gardens. How many dollars does the company make from raking 444 gardens and mowing 333 lawns?
Substituting the numbers given in the problem statement into the formula, we get ...
... dollars made by ABC Lawn Co. = 20·333 +25·444 -10 = 6660 +11100 -10 = 17750
From that effort, the lawn company makes $17,750.
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Perhaps you intend that the company mowed 3 lawns and raked 4 gardens. In that case the amount of money made was ...
... 20·3 +25·4 -10 = 60 +100 -10 = 150 . . . dollars