48x-8y=48;y=6x+6

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Remember to put linear equations with variables x and y.
for example:
2x+y=8
x+3y=14

Solution for 48x-8y=48;y=6x+6 system of equations: 


  • /| 48*x-(8*y)-48 = 0| y-(6*x)-6 = 0
  • We try to solve the equation: 48*x-(8*y)-48 = 0
  • 48*x-8*y-48 = 0 // - 48*x-48
  • -8*y = -(48*x-48) // : -8
  • y = (-(48*x-48))/(-8)
  • y = (48-(48*x))/(-8)
  • We insert the solution into one of the initial equations of our system of equations
  • We get a system of equations:
  • /| (48-(48*x))/(-8)-(6*x)-6 = 0| y = (48-(48*x))/(-8)
  • (48-48*x)/(-8)-6*x-6 = 0
  • -6-6 = 0
  • -12 = 0
  • -12 = 0
  • x belongs to the empty set
  • The system of equations does not have any solution

 

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