The Menu At An Ice Cream Store Is Shown Below.

Size | Flavour | Topping |

Small | Vanilla | Dip |

Medium | Chocolate | Sprinkles |

Large | Strawberry | Crunch Coat |

**Ice Cream Menu**

**How many different choices of one size, one flavour, and one topping can be made from the menu?a. 3b. 9c. 18d. 27**

To determine the number of different choices that can be made from the menu, we can use the counting principle.

**Concept Used:** Counting Principle

The counting principle states that if one event can occur in �*m* ways and a second can occur independently of the first in �*n* ways, then the two events can occur in �×�*m*×*n* ways.

**Step-by-Step Calculation:**

**Determine the Number of Choices for Each Category**

**Size:**There are 3 sizes (Small, Medium, Large) = 3 choices**Flavour:**There are 3 flavours (Vanilla, Chocolate, Strawberry) = 3 choices**Topping:**There are 3 toppings (Dip, Sprinkles, Crunch Coat) = 3 choices

**Calculate the Total Number of Combinations**

Using the counting principle, the total number of combinations is: Total combinations=Number of sizes×Number of flavours×Number of toppingsTotal combinations=Number of sizes×Number of flavours×Number of toppings

Total combinations=3×3×3Total combinations=3×3×3

Let’s calculate the total number of combinations.

Using the counting principle: Total combinations=3×3×3=27Total combinations=3×3×3=27

Therefore, there are 27 different choices of one size, one flavour, and one topping that can be made from the menu.

**Conclusion:** The correct answer is: d. 27 different choices.