Question

Frank is making vanilla cookies. He can choose from 2 types of nuts, 4 types of chips, and 5 shapes. How many different types of vanilla cookies can he make using 1 type of nut, 1 type of chip, and 1 shape

Answer 1

Frank can make 40 different types of vanilla cookies using 1 type of nut, 1 type of chip, and 1 shape.

Step-by-step explanation:

To find the number of different types of vanilla cookies Frank can make using 1 type of nut, 1 type of chip, and 1 shape, we multiply the number of options for each category: nuts, chips, and shapes.

Number of types of nuts = 2

Number of types of chips = 4

Number of shapes = 5

Therefore, the total number of different types of vanilla cookies that Frank can make is:

2 (types of nuts) x 4 (types of chips) x 5 (shapes) = 40