Question
Mary is 63.5 inches tall and her sister Tonya is 70 inches tall. Tonya wants to know how many inches taller she is than Mary. Which equation and solution can be used to solve this problem?
x + 70 = 63.5: Subtract 70 from both sides. The answer is 6.5 inches.
63.5 + x = 70: Subtract 63.5 from both sides. The answer is 6.5 inches.
x minus 63.5 = 70: Add 63.5 to the left side and subtract 63.5 from the right side. The answer is 6.5 inches.
63.5 minus x = 70: Subtract 63.5 from both sides. The answer is 6.5 inches.
x + 70 = 63.5: Subtract 70 from both sides. The answer is 6.5 inches.
63.5 + x = 70: Subtract 63.5 from both sides. The answer is 6.5 inches.
x minus 63.5 = 70: Add 63.5 to the left side and subtract 63.5 from the right side. The answer is 6.5 inches.
63.5 minus x = 70: Subtract 63.5 from both sides. The answer is 6.5 inches.
Answers
GPT-4o mini
To find out how many inches taller Tonya is than Mary, we can set up the equation based on the information provided. The correct equation to represent this scenario is:
\[ x + 63.5 = 70 \]
where \( x \) represents how many inches taller Tonya is than Mary.
To solve for \( x \), we subtract 63.5 from both sides:
\[ x = 70 - 63.5 \]
\[ x = 6.5 \]
So, Tonya is 6.5 inches taller than Mary.
From your options, the correct one is:
**63.5 + x = 70: Subtract 63.5 from both sides. The answer is 6.5 inches.**
\[ x + 63.5 = 70 \]
where \( x \) represents how many inches taller Tonya is than Mary.
To solve for \( x \), we subtract 63.5 from both sides:
\[ x = 70 - 63.5 \]
\[ x = 6.5 \]
So, Tonya is 6.5 inches taller than Mary.
From your options, the correct one is:
**63.5 + x = 70: Subtract 63.5 from both sides. The answer is 6.5 inches.**