What value for n makes this equation true?
13−2n=−109
13
−
2
=
−
109
(1 point)
Responses

-61
-61

-48
-48

48
48

61
To find the value for n that makes the equation true, we need to isolate n on one side of the equation.
13 - 2n = -109
To isolate n, we can start by subtracting 13 from both sides of the equation:
-2n = -109 - 13
-2n = -122
Next, we can divide both sides by -2 to solve for n:
n = -122 / -2
n = 61
Therefore, the value for n that makes the equation true is 61.
To find the value of n that makes the equation true, we need to solve for n.
Given equation: 13 - 2n = -109
Step 1: Move the constant term to the opposite side of the equation.
13 - 2n + 109 = 0
Step 2: Combine like terms.
122 - 2n = 0
Step 3: Move the remaining term involving n to the other side of the equation.
-2n = -122
Step 4: Divide both sides by -2 to solve for n.
n = -122 / -2
Step 5: Simplify the division.
n = 61
Therefore, the value of n that makes the equation true is 61.
To solve this equation, we need to isolate the variable "n". Let's go step by step:
1. Start with the original equation: 13 - 2n = -109.
2. To isolate the variable, we want to get rid of the constant "13" on the left side of the equation. We can do this by subtracting 13 from both sides:
(13 - 2n) - 13 = -109 - 13
-2n = -122
3. Next, we need to isolate the variable "n" by dividing both sides of the equation by -2:
-2n / -2 = -122 / -2
n = 61.
Therefore, the value for n that makes the equation true is n = 61.