Answer :
Let's solve the problem step by step:
1. Understanding the Problem:
- Ed starts with 48 inches of string.
- Ed makes 3 bracelets.
- Each bracelet uses 6 inches of string.
2. Calculating String Used:
- Since each bracelet uses 6 inches of string, and there are 3 bracelets, you multiply the number of bracelets by the string used per bracelet:
[tex]\[
3 \text{ bracelets} \times 6 \text{ inches per bracelet} = 18 \text{ inches}
\][/tex]
- Therefore, a total of 18 inches of string is used to make all the bracelets.
3. Calculating String Left:
- Ed initially had 48 inches of string.
- After using 18 inches for the bracelets, the remaining string can be calculated by subtracting the string used from the initial amount:
[tex]\[
48 \text{ inches (initial)} - 18 \text{ inches (used)} = 30 \text{ inches (left)}
\][/tex]
Hence, Ed uses 18 inches of string to make the bracelets, and he is left with 30 inches of string.
1. Understanding the Problem:
- Ed starts with 48 inches of string.
- Ed makes 3 bracelets.
- Each bracelet uses 6 inches of string.
2. Calculating String Used:
- Since each bracelet uses 6 inches of string, and there are 3 bracelets, you multiply the number of bracelets by the string used per bracelet:
[tex]\[
3 \text{ bracelets} \times 6 \text{ inches per bracelet} = 18 \text{ inches}
\][/tex]
- Therefore, a total of 18 inches of string is used to make all the bracelets.
3. Calculating String Left:
- Ed initially had 48 inches of string.
- After using 18 inches for the bracelets, the remaining string can be calculated by subtracting the string used from the initial amount:
[tex]\[
48 \text{ inches (initial)} - 18 \text{ inches (used)} = 30 \text{ inches (left)}
\][/tex]
Hence, Ed uses 18 inches of string to make the bracelets, and he is left with 30 inches of string.
