Question

4 match the scenarios given in the first column with the appropriate equation. j has 5 times the number of cookies than w. w has 5 fewer cookies than j. total number of cookies with j and w is 5. j has 5 more cookies than w drag & drop the answer j = 5 + w j + w = 5 w = j - 5 j = 5w show hint

Explanation:

for each match:

Scenario 1: J has 5 times the number of cookies than W.

To represent "5 times", we multiply W by 5 to get J. So the equation is \( J = 5W \).

Scenario 2: W has 5 fewer cookies than J.

"5 fewer" means we subtract 5 from J to get W. So the equation is \( W = J - 5 \).

Scenario 3: Total number of cookies with J and W is 5.

"Total" means we add J and W, and it equals 5. So the equation is \( J + W = 5 \).

Scenario 4: J has 5 more cookies than W.

"5 more" means we add 5 to W to get J. So the equation is \( J = 5 + W \).

Final Matches:

• J has 5 times the number of cookies than W: \( J = 5W \)
• W has 5 fewer cookies than J: \( W = J - 5 \)
• Total number of cookies with J and W is 5: \( J + W = 5 \)
• J has 5 more cookies than W: \( J = 5 + W \)

Answer:

for each match:

Scenario 1: J has 5 times the number of cookies than W.

To represent "5 times", we multiply W by 5 to get J. So the equation is \( J = 5W \).

Scenario 2: W has 5 fewer cookies than J.

"5 fewer" means we subtract 5 from J to get W. So the equation is \( W = J - 5 \).

Scenario 3: Total number of cookies with J and W is 5.

"Total" means we add J and W, and it equals 5. So the equation is \( J + W = 5 \).

Scenario 4: J has 5 more cookies than W.

"5 more" means we add 5 to W to get J. So the equation is \( J = 5 + W \).

Final Matches:

• J has 5 times the number of cookies than W: \( J = 5W \)
• W has 5 fewer cookies than J: \( W = J - 5 \)
• Total number of cookies with J and W is 5: \( J + W = 5 \)
• J has 5 more cookies than W: \( J = 5 + W \)