The solutions to the equations are p = 0, k =-11 and x = 56
<h3>What are equivalent
equations?</h3>
Equivalent equations are different equations that have equal values when evaluated and compared
<h3>How to solve the equations?</h3>
The equations are given as:
1)-12=-12+p
2)4=k- -15
5)x/14=4
So, solve the equations as follows:
<u>Equation 1) -12 = -12 + p</u>
In this equation, we have:
-12 = -12 + p
Add 12 to both sides of the equation
p = 0
This means that the solution is p = 0
<u>Equation 2) 4=k- -15</u>
In this equation, we have:
4 = k -- 15
Evaluate the difference
4 = k + 15
Subtract 15 from both sides of the equation
k = -11
This means that the solution is k = -11
<u>Equation 5) x/14=4</u>
In this equation, we have:
x/14 = 4
Multiply both sides of the equation by 14
x = 56
This means that the solution is x = 56
Hence, the solutions to the equations are p = 0, k =-11 and x = 56
Read more about equations at:
brainly.com/question/2972832
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