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What is the correct classification of the system of equations?
What is the correct classification of the system of equations below?x + 6y = 8y - 2x = 2
What is the system of equations of 8y equals 2x plus 14?
There is only one equation, so it's not a system of equations.
9x-3y equals 24 y equals 3x-8 the system?
The system is simultaneous linear equations
What is the system of equations set in order pairs 3x plus 4y equals 38 5x - 5y equals -30?
Simultaneous equations.
If a system of linear equations has many solutions what would be the correct mathematical description of the system?
dependent
What is the correct classification of the system of equations?
What is the correct classification of the system of equations below?x + 6y = 8y - 2x = 2
Use the substitution method to solve the system of equations Choose the correct ordered pair 2x plus 3y equals 13 x equals 2?
(2,3)
What is a system of equations that equals -3 and 7?
Systems of equations don't equal numbers.
What is the system of equations of 8y equals 2x plus 14?
There is only one equation, so it's not a system of equations.
What does the answer 12 equals 12 in a system of equations mean?
It probably means that one of the equations is a linear combination of the others/ To that extent, the system of equations is over-specified.
The system of equations 3x-6y equals 20 and 2x-4y equals 3 is?
the system of equations 3x-6y=20 and 2x-4y =3 is?Well its inconsistent.
9x-3y equals 24 y equals 3x-8 the system?
The system is simultaneous linear equations
What is the system of equations set in order pairs 3x plus 4y equals 38 5x - 5y equals -30?
Simultaneous equations.
Why is there a classification system?
All answers are correct.
The equations of two lines are 6x-y equals 4 and y equals 4x plus 2. What is the value of x in the solution for this system of equations?
x=3
What is the solution to this system of equations y equals -3x-2?
-1
How many solutions does this system of equations have 2x-3y equals -14 4x-6y equals -28?
The equations are identical in value, ie the second is merely twice the first...
