Which of the following four equations has the solution of the lowest value?(1 point) Responses x − 6 = −16 x − 7 = 28 x + 19 = −5 x + 25 = 2

Answer 1

To find the solution of the lowest value among the four equations, we need to solve each equation for \( x \).

1. Equation 1: \( x - 6 = -16 \) \[ x = -16 + 6 = -10 \]

2. Equation 2: \( x - 7 = 28 \) \[ x = 28 + 7 = 35 \]

3. Equation 3: \( x + 19 = -5 \) \[ x = -5 - 19 = -24 \]

4. Equation 4: \( x + 25 = 2 \) \[ x = 2 - 25 = -23 \]

Now, let's compare the solutions:

• From Equation 1: \( x = -10 \)
• From Equation 2: \( x = 35 \)
• From Equation 3: \( x = -24 \)
• From Equation 4: \( x = -23 \)

The solution with the lowest value is from Equation 3, which gives \( x = -24 \). Therefore, the equation with the solution of the lowest value is:

Answer: Equation 3: \( x + 19 = -5 \) (solution is \( x = -24 \))