An ice cream shop offers a choice of two types of cones and $15$ flavors of ice cream. How many different $1$ -scoop ice cream cones can a customer order?

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Solution

Finding the possible way that $1$ -scoop ice cream cones can a customer order:
Given there are two types of cones and $15$ flavors of ice cream are there in the shop.
Possible way of $1$ -scoop ice cream cone $= 15 \times 2$
$= 30$
Hence, the required answer is $30$ .

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An ice cream shop offers a choice of two types of cones and 15 flavors of ice cream. How many different 1-scoop ice cream cones can a customer order?

Finding the possible way that 1-scoop ice cream cones can a customer order:Given there are two types of cones and 15 flavors of ice cream are there in the shop.Possible way of 1-scoop ice cream cone =15×2 =30Hence, the required answer is 30.

An ice cream shop offers a choice of two types of cones and $15$ flavors of ice cream. How many different $1$ -scoop ice cream cones can a customer order?

Finding the possible way that $1$ -scoop ice cream cones can a customer order:
Given there are two types of cones and $15$ flavors of ice cream are there in the shop.
Possible way of $1$ -scoop ice cream cone $= 15 \times 2$
$= 30$
Hence, the required answer is $30$ .