The correct answer is "The slopes of both functions are the same."
For equation A: 6x + 2y = 14, if we isolate y, we get y = (-6/2)x + 7, which simplifies to y = -3x + 7. The slope of this function is -3.
For equation B: 12x - 4y = -8, if we isolate y, we get y = (12/4)x + 2, which simplifies to y = 3x + 2. The slope of this function is 3.
Since the slopes of both functions are different, the correct statement is that the slopes of both functions are the same.
Compare the following functions.
Equation A: 6x+2y=14
Equation B: 12x−4y=−8
Which statement about the functions is true?
(1 point)
Responses
The y-intercepts of both functions are the same
The slopes and the y-intercepts of both funcations are the same
The slopes and the y-intercepts of both functions are different
The slopes of both functions are the same
1 answer
1 answer