You have a product that sells for $50 each. The cost to make one product is $30. You want to find how many products to make to maximize profit, but you can only make up to 100 products. Which cell should you set as the objective in Solver?
Think about what you want to maximize: revenue, cost, or profit?
In Solver, the objective cell is the one you want to maximize or minimize. Here, profit is revenue minus cost, so you want to maximize the profit cell.
You use Solver to find the best number of items to produce. The quantity is in cell B2. After running Solver, what will happen to cell B2?
Solver changes certain cells to reach the goal. Which cells does it change?
Solver changes the variable cells (called 'changing cells') to find the best solution for the objective.
You want to use Solver to ensure the number of products made is at least 10 and at most 100. Which constraints should you add?
Think about how to include the boundary values 10 and 100.
Constraints with >= and <= include the boundary values, so the quantity can be exactly 10 or 100.
After running Solver to minimize cost, the status message says "Solver found a solution. All constraints and optimality conditions are satisfied." What does this mean?
Look for words like "all constraints" and "optimality" in the message.
This message means Solver successfully found the best solution that meets all your rules.
You are using Solver to decide how many whole products to make. Why should you add an integer constraint to the quantity cell?
Think about what it means to produce a fraction of a product.
Integer constraints force Solver to pick whole numbers only, which makes sense for countable items like products.