A recipe needs $\backslash frac\{3\}\{4\}$ cup of sugar for one batch of cookies. If you want to make $\backslash frac\{5\}\{2\}$ batches, how much sugar do you need in total? Use your problem-solving skills with fractions to find the answer.

If you add $\backslash frac\{2\}\{3\}$ of a cake to $\backslash frac\{3\}\{4\}$ of the same cake, the total amount will be less than one whole cake.

A recipe calls for $\backslash frac\{3\}\{4\}$ of a cup of sugar for one cake. If you want to make $5$ cakes, how many cups of sugar do you need in total?

Match each problem-solving strategy involving fractions to its correct description or example.

Put the steps in the correct order to solve this fraction problem: "You have three ingredients for a recipe. You need $\backslash frac\{3\}\{4\}$ cup of sugar, $\backslash frac\{2\}\{3\}$ cup of flour, and $\backslash frac\{5\}\{6\}$ cup of milk. How much total mixture do you have if you combine all three?"

Sort each fraction problem or solution description into the correct category based on the type of problem-solving strategy used with fractions.

Arrange the steps for solving a fraction word problem in the correct order.

Unscramble the letters to find a key term for a shape used in fraction problems, especially when dividing parts equally in diagrams.

Which of the following strategies correctly apply when solving word problems involving addition and subtraction of fractions with different denominators? (Select all that apply)

A recipe requires $\backslash frac\{3\}\{4\}$ of a cup of sugar. You want to make only half of the recipe. How much sugar do you need? Which of the following correctly shows how to find and calculate the amount of sugar for half the recipe?