Please help in solving

Name: Ch 3 Combinations - 3.3 3.3 - Problem Solving with Combinations MDM 4U1 A. "An apple a day..." You have finally decided to "eat right!" Instead of reaching for that chocolate bar, you decide to treat yourself to a delicious fruit and to yogurt dessert. Apple Pear Strawberry Grapes You want to have at least one kind of fruit, from the four options above, in your yogurt dessert. How many possibilities of dessert are there? 1. Listing types of options: Try listing a bunch of the possibilities. Can you list them all? 6 brie 10 bedofwe huil none 2. Method 1: Counting with combinations. I'm sure you have noticed that multiple subsets are possible, i.e. you can have sets of one fruit, sets of two fruit, sets of three, etc. Let,s count each case, set by set. Combinations can help you with this, too! a. Subsets of one fruit: How many desserts are possible using only one fruit in the yogurt? b. Subsets of two fruit: How many desserts are possible with only two fruits? (i.e. if you have a total of four, how many combinations of two fruits are possible?) c. How many subsets with three fruit? arsedua JATOT d. How many subsets with four fruit? (log no babutsal) fund aldiazby ? "god "niH) Seego eril at eidl wow nielqxe joa el auttil Send yd ito Towers wo al levy Inoilesop lenigno e. Add 'em all up! Terminology tip: dmun er 101 noleeqxe leve qu If you have a set with no elements in it, we call this the null set. In the example above, a null set would have NO fruit in it at all. --stop here and check in with your teacher before continuing