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Q: Which of these ordered pairs are solutions to the equation 5x 1?
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Related questions

What ordered pairs satisfy y-5x?

The question does not contain an equation nor an inequality. There cannot, therefore be any ordered pairs which can satisfy an expression.


Is the ordered pair solution for 5x-6y equals 13?

There are infinitely many ordered pairs tat are solutions. They are all points on the line represented by 5x-6y = 13


What is the ordered pair for the equation y equals 5x-8?

13


Which ordered pairs satisfy the following equation y equals 2-5x?

7


Which ordered pairs satisfy y-5x?

None. There is no equation or inequality in the question - only an expression. An expression cannot have a solution.


What are some ordered pairs that satisfy the equation y equals 1 over 5X?

(1, 0.2), (2, 0.1)


What ordered pairs satisfy the equation y equals 1 5x?

To find the ordered pairs in any equation, just plug in any number for x and solve for y. If your equation is meant to be y=1+5x, then if x=0 then y=1+5*0, y=1 so the first ordered pair would be (0,1) If your equation is meant to be y=(1/5)x, then if x=0 then y=(1/5)*0, y=0, so the first ordered pair would be (0,0)


How many solutions does the equation have?

how many solutions does the equation have? 4x+1=5+2(2-4) a. one solution b. infinite solutions c. no solution


What is the orderd pair for 5x plus 2y equals 8?

There are infinitely many ordered pairs that satisfy this equation. Supply any value for x, then solve for y to get the other part of the pair.


How many solutions does this equation have 2x y-6 5x-3y7?

If you mean: 2x+y = -6 and 5x-3 = 7 then the solutions are x = -1 and y = -4


What are the solutions for X squared minus 5x equals 6?

The solutions to the quadratic equation are: x = -1 and x = 6


What are the solutions to the simultaneous equation of 3x plus 2y equals 5x plus 2y equals 14 showing work?

If: 3x+2y = 5x+2y = 14 Then: 3x+2y = 14 and 5x+2y =14 Subtract the 1st equation from the 2nd equation: 2x = 0 Therefore by substitution the solutions are: x = 0 and y = 7