QUESTION $3$

Use the following description for Questions $3-6.$

Consider the following decision problem. You are preparing your backpack for a hike and need to decide how many items of different categories to pack.

There are four item categories: snacks, drinks, sun protection items, and clothing items. Each snack, drink, sun protection item, and clothing item has a weight. For example, each snack weighs $60$ grams, each water bottle weighs $25$ grams, each sun protection item weighs $20$ grams, and each clothing item weighs $400$ grams. You can't carry more than $1600$ grams in your backpack. You must have at least $3$ snacks, at least $4$ water bottles, and you can have at most $2$ sunscreen items in the backpack for your hike. Your goal is to minimize to the total weight of your backpack while satisfying all the constraints.

QUESTION $3$

Is the following statement true or false?

"This is a linear programming model where the objective function is a maximization."

$$True

$$False