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Is (63) a solution to this system of equations y3x-3 3x-y3?
Without any equality signs the given expressions can't be considered to be equations.
How many solutions does this system of equations have y3x-7 y-3x-6?
To determine the number of solutions for the system of equations given by ( y = 3x - 7 ) and ( y = -3x - 6 ), we can set the two equations equal to each other: [ 3x - 7 = -3x - 6. ] Solving this equation yields ( x = \frac{1}{6} ). Substituting this value back into either equation will give a corresponding ( y )-value, indicating that the system has exactly one solution, which is the point of intersection of the two lines.
The system of equations 3x minus 6y equals 20 and 2x minus 4y equals 3 is?
The system of equations 3x - 6y = 20 and 2x - 4y = 3 is inconsistent. This is because the second equation can be derived from the first by multiplying by a factor, but the constants on the right side do not match, indicating that the lines represented by these equations are parallel and do not intersect. Therefore, there is no solution to the system.
Solve the system using elimination 3x -9y equals 3?
Solving equations in two unknowns requires two independent equations. Since you have only one equation there is no solution.
Is 3 6 a solution to this system of equations yequals3x - 3 3x - yequals3?
(3, 6)-------------------Let's see.(6) = 3(3) - 33(3) - (6) = 36 = 9 - 39 - 6 = 36 = 63 = 3========== (3, 6) is a solution to the system of equations. The only solution? I do not know.
What is the solution to this system of equations y equals -3x-2?
-1
What best describes the solution to the system of equations below?
Which of the following best describes the solution to the system of equations below?3x + 6y = 10 9x + 18y = 30
Which order pair is the solution to the system of equations below using the matrix system 3x-4y19 3x-6y15?
If you mean: 3x-4y = 19 and 3x-6y = 15 Then: x = 9 and y = 2
Is (63) a solution to this system of equations y3x-3 3x-y3?
Without any equality signs the given expressions can't be considered to be equations.
What is the value of the y variable in the solution to the following system of equations- 3x - 6y equals 3 7x - 5y equals -11?
If "equations-" is intended to be "equations", the answer is y = -2. If the first equation is meant to start with -3x, the answer is y = 0.2
Is 3 6 a solution to this system of equations y 3x - 3 3x - y 3?
Symbols not visible. Please resubmit using words eg "plus", "equals" etc
How many solutions does this system of equations have y3x-7 y-3x-6?
To determine the number of solutions for the system of equations given by ( y = 3x - 7 ) and ( y = -3x - 6 ), we can set the two equations equal to each other: [ 3x - 7 = -3x - 6. ] Solving this equation yields ( x = \frac{1}{6} ). Substituting this value back into either equation will give a corresponding ( y )-value, indicating that the system has exactly one solution, which is the point of intersection of the two lines.
The system of equations 3x minus 6y equals 20 and 2x minus 4y equals 3 is?
The system of equations 3x - 6y = 20 and 2x - 4y = 3 is inconsistent. This is because the second equation can be derived from the first by multiplying by a factor, but the constants on the right side do not match, indicating that the lines represented by these equations are parallel and do not intersect. Therefore, there is no solution to the system.
Solve the system using elimination 3x -9y equals 3?
Solving equations in two unknowns requires two independent equations. Since you have only one equation there is no solution.
Is 3 6 a solution to this system of equations yequals3x - 3 3x - yequals3?
(3, 6)-------------------Let's see.(6) = 3(3) - 33(3) - (6) = 36 = 9 - 39 - 6 = 36 = 63 = 3========== (3, 6) is a solution to the system of equations. The only solution? I do not know.
Is (-1 1) a solution to this system of equations y 3x 4 4y - 3 x -7?
Without any equality signs the given terms can't be considered to be equations
Is (3 -2) a solution to this system of equations y -3x plus 7 4x and ndash y 10?
Without any equality signs the given terms can't be considered to be equations.
