Question
Enter the number that makes the following mathematical statement
Item 2
true. (1 point)
Item 3
Item 4
X
Item 5
page 7 of 8
LESSON
FEEDBACK
7. 9 - 35 =7(9-1
Item 2
true. (1 point)
Item 3
Item 4
X
Item 5
page 7 of 8
LESSON
FEEDBACK
7. 9 - 35 =7(9-1
Answers
GPT-4o mini
To determine the number that makes the statement \( 9 - 35 = 7(9 - x) \) true, we can solve for \( x \).
Starting with the equation:
\[ 9 - 35 = 7(9 - x) \]
We simplify the left side:
\[ -26 = 7(9 - x) \]
Now, we can distribute the \( 7 \) on the right side:
\[ -26 = 63 - 7x \]
Next, we will isolate \( x \):
1. Subtract \( 63 \) from both sides:
\[ -26 - 63 = -7x \]
\[ -89 = -7x \]
2. Divide by \( -7 \):
\[ x = \frac{89}{7} \]
Thus, the number that makes the mathematical statement true is:
\[ x = 12.71428571428571 \]
Rounding would give \( x \approx 12.71 \) or represented as a fraction \( x = \frac{89}{7} \).
Starting with the equation:
\[ 9 - 35 = 7(9 - x) \]
We simplify the left side:
\[ -26 = 7(9 - x) \]
Now, we can distribute the \( 7 \) on the right side:
\[ -26 = 63 - 7x \]
Next, we will isolate \( x \):
1. Subtract \( 63 \) from both sides:
\[ -26 - 63 = -7x \]
\[ -89 = -7x \]
2. Divide by \( -7 \):
\[ x = \frac{89}{7} \]
Thus, the number that makes the mathematical statement true is:
\[ x = 12.71428571428571 \]
Rounding would give \( x \approx 12.71 \) or represented as a fraction \( x = \frac{89}{7} \).