Translate the sentence 58 is the difference of Victor's height and 9 into an equation using the variable v to represent Victor's height.
Understand the Problem
The question is asking to translate a verbal statement into a mathematical equation. The statement indicates that 58 is the difference between Victor's height and 9, which implies a mathematical representation of that relationship.
Answer
The equation is \( v - 9 = 58 \).
Answer for screen readers
The equation representing the statement is: $$ v - 9 = 58 $$
Steps to Solve
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Identify the variables Let ( v ) represent Victor's height.
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Define the difference The term "difference" refers to the result of subtracting one number from another. Here, we want the difference between Victor's height ( v ) and 9, which can be expressed as ( v - 9 ).
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Set up the equation We know the difference is equal to 58, so we can write the equation: $$ v - 9 = 58 $$
The equation representing the statement is: $$ v - 9 = 58 $$
More Information
This equation shows that when you subtract 9 from Victor's height, you end up with 58. To find Victor's height, you would solve the equation.
Tips
- Confusing difference with addition: Remember that "difference" means subtraction, not addition.
- Not using parentheses when needed: Ensure to structure subtraction clearly to avoid confusion in operations.
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