To solve the problem, we need to express the condition that the weight of a piece of luggage, represented by $ w $, must not exceed 50 pounds. This can be written as an inequality.

Step 1: Identify the variable and the maximum weight limit.
- The variable $ w $ represents the weight of the luggage.
- The maximum weight limit is 50 pounds.

Step 2: Set up the inequality.
- Since the weight $ w $ must not be more than 50 pounds, we write the inequality as:
$$ w \leq 50 $$

This inequality states that the weight $ w $ of the luggage must be less than or equal to 50 pounds.

Question

To solve the problem, we need to express the condition that the weight of a piece of luggage, represented by $ w $, must not exceed 50 pounds. This can be written as an inequality.

Step 1: Identify the variable and the maximum weight limit.
- The variable $ w $ represents the weight of the luggage.
- The maximum weight limit is 50 pounds.

Step 2: Set up the inequality.
- Since the weight $ w $ must not be more than 50 pounds, we write the inequality as:
$$ w \leq 50 $$

This inequality states that the weight $ w $ of the luggage must be less than or equal to 50 pounds.

Knowee AI · Accepted Answer

To solve the problem, we need to express the condition that the weight of a piece of luggage, represented by $ w $, must not exceed 50 pounds. This can be written as an inequality.

Step 1: Identify the variable and the maximum weight limit.
- The variable $ w $ represents the weight of the luggage.
- The maximum weight limit is 50 pounds.

Step 2: Set up the inequality.
- Since the weight $ w $ must not be more than 50 pounds, we write the inequality as:
$$ w \leq 50 $$

This inequality states that the weight $ w $ of the luggage must be less than or equal to 50 pounds.

At the airport, each piece of luggage to be checked in must not weigh more than 50 pounds.Use w to represent the weight (in pounds) of a piece of luggage that can be checked in.

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