- Greg is going to solve the system of linear equations below. First Equation: 74x10 Second Equation: 74x10 Which of the following would Greg NOT use to solve this system of equations?
ASolve the second equation for y and then substitute the result into the first equation.
BMultiply the first and second equation by -6 to eliminate the y variable.
CSolve the first equation for y and then substitute the result into the second equation.
DMultiply the first equation by 3 and the second equation by 2 to eliminate the y variable.
- When using elimination to solve 2x-3y = 4 7x+ 6y = -1 what would be a possible first step?
A4x – 6y = 8 7x + 6y = -l
Bx = 3/2y + 2 7x + 6y = -1
C2x -3y = 4 x = -6/7y – 1/7
Dy = 2/3x – 4/3 7x + 6y = -1
5 Sam purchased two bottles of water and three hot dogs at the ballpark for $8.50. Mary purchased one bottle of water and two hot dogs for $5.25. What system of equations could be solved to determine the prices in dollars of a hot dog (7x8 ) and a bottle of water (9x5 )?
A105x30
B105x30
C 93x30
D105x30
- Given: 2x + y = 0 x – y = 6 What is the solution to the system of equations? A. (1, -2)
B(2, -4)
C(4, -2)
D.(5, -1)
7 Solve: 3x + y = -8 2x – y = 3
A (-1, -5)
B (3,3)
C (-2, -2)
D infinitely many solutions
ASolve the second equation for y and then substitute the result into the first equation.
BMultiply the first and second equation by -6 to eliminate the y variable.
CSolve the first equation for y and then substitute the result into the second equation.
DMultiply the first equation by 3 and the second equation by 2 to eliminate the y variable.
A4x – 6y = 8 7x + 6y = -l
Bx = 3/2y + 2 7x + 6y = -1
C2x -3y = 4 x = -6/7y – 1/7
Dy = 2/3x – 4/3 7x + 6y = -1
A105x30
C 93x30
D105x30
B(2, -4)
C(4, -2)
7 Solve: 3x + y = -8 2x – y = 3
A (-1, -5)
B (3,3)
C (-2, -2)
D infinitely many solutions