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Write four solutions for each of the following equations (1) 2x y=7, (2) πx y=8 , (3) x=4y?
Most Upvoted Answer
Write four solutions for each of the following equations (1) 2x y=7, (...
(i) 2x + y = 7
For x = 0, 2(0)
+ y = 7
y = 7
Therefore, (0, 7) is a solution of this equation. For x
= 1, 2(1)
+ y = 7 y =
5
Therefore, (1, 5) is a solution of this equation.
For x = −1,
2(−1) + y = 7
y = 9
Therefore, (−1, 9) is a solution of this equation.
For x = 2,
2(2) + y = 7
y = 3
Therefore, (2, 3) is a solution of this equation.
(ii)πx + y = 9
For x = 0, π(0)
+ y = 9
y = 9
Therefore, (0, 9) is a solution of this equation.
For x = 1, π(1) + y = 9 y = 9 − π
Therefore, (1, 9 − π) is a solution of this equation.
For x = 2, π(2) + y = 9 y = 9 − 2π
Therefore, (2, 9 −2π) is a solution of this equation.
For x = −1, π(−1) + y = 9 y = 9 + π
(−1, 9 + π) is a solution of this equation.
(iii)x = 4y
For x = 0,
0 = 4y
y = 0
Therefore, (0, 0) is a solution of this equation.
For y = 1, x = 4(1) = 4
Therefore, (4, 1) is a solution of this equation.
For y = −1, x = 4(−1) x = −4
for x=2
2=4y
y=2/4=1/2
2,1/2
Therefore, (−4, −1) is a solution of this equation.
Community Answer
Write four solutions for each of the following equations (1) 2x y=7, (...
Solutions for Equations


Equation 1: 2xy=7


  • Substitution Method:

    • Solve one of the variables in terms of the other from one of the equations

    • Substitute the expression obtained for the variable in the other equation and solve for the remaining variable



  • Elimination Method:

    • Multiply one or both of the equations by a constant so that one of the variables has the same coefficient with opposite signs in both equations

    • Add or subtract the equations to eliminate one of the variables

    • Solve for the remaining variable



  • Graphical Method:

    • Plot the equation on a graph and find the point(s) where the line(s) intersect with the axes or with each other



  • Matrix Method:

    • Write the equations in matrix form

    • Use matrix operations to solve for the variables





Equation 2: πxy=8


  • Substitution Method:

    • Solve one of the variables in terms of the other from one of the equations

    • Substitute the expression obtained for the variable in the other equation and solve for the remaining variable



  • Elimination Method:

    • Multiply one or both of the equations by a constant so that one of the variables has the same coefficient with opposite signs in both equations

    • Add or subtract the equations to eliminate one of the variables

    • Solve for the remaining variable



  • Graphical Method:

    • Plot the equation on a graph and find the point(s) where the line(s) intersect with the axes or with each other



  • Matrix Method:

    • Write the equations in matrix form

    • Use matrix operations to solve for the variables





Equation 3: x=4y


  • Substitution Method:

    • Solve one of the variables in terms of the other from one of the equations

    • Substitute the expression obtained for the variable in the other equation and solve for the remaining variable



  • Elimination Method:

    • Multiply one or both of the equations by a constant so that one of the variables has the same coefficient with opposite signs in both equations

    • Add or subtract the equations to eliminate one of the variables

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Write four solutions for each of the following equations (1) 2x y=7, (2) πx y=8 , (3) x=4y?
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