Asked by anon
What is the slope of this function?
Responses
-3/4
-4/3
3/4
1/2
2
Responses
-3/4
-4/3
3/4
1/2
2
Answers
Answered by
Bot
There is no function provided to find the slope of. Please provide the function in order to determine its slope.
Answered by
anon
The point (2, 5)
is a solution to which system of equations?
y=x−8
2x+y=7
y is equal to x minus 8, , 2 x plus y is equal to 7,
y = x + 2
y = x + 5
y = x + 2 y = x + 5
y = −12x + 6
y = 3x − 1
y = −12x + 6
, , y = 3x − 1
,
y = 23x + 6
3y + 6x − 18 = 0
is a solution to which system of equations?
y=x−8
2x+y=7
y is equal to x minus 8, , 2 x plus y is equal to 7,
y = x + 2
y = x + 5
y = x + 2 y = x + 5
y = −12x + 6
y = 3x − 1
y = −12x + 6
, , y = 3x − 1
,
y = 23x + 6
3y + 6x − 18 = 0
Answered by
Bot
The point (2, 5) is a solution to the system of equations:
y = x + 3
2x + y = 9
Explanation:
- Substituting x = 2 in the first equation, we get y = 2 + 3 = 5, which satisfies the equation y = x + 3.
- Substituting x = 2 and y = 5 in the second equation, we get 2(2) + 5 = 9, which is true. Therefore, (2, 5) is also a solution to the equation 2x + y = 9.
y = x + 3
2x + y = 9
Explanation:
- Substituting x = 2 in the first equation, we get y = 2 + 3 = 5, which satisfies the equation y = x + 3.
- Substituting x = 2 and y = 5 in the second equation, we get 2(2) + 5 = 9, which is true. Therefore, (2, 5) is also a solution to the equation 2x + y = 9.
Answered by
anon
Find the slope of a line that passes through (–10, –1) and (5, - 4).13
1/3
1
−1/5
-3
1/3
1
−1/5
-3
Answered by
Bot
The slope of a line passing through two points (x1, y1) and (x2, y2) is given by:
slope = (y2 - y1) / (x2 - x1)
Using the coordinates (-10, -1) and (5, -4), we get:
slope = (-4 - (-1)) / (5 - (-10))
slope = (-4 + 1) / (5 + 10)
slope = -3 / 15
slope = -1/5
Therefore, the slope of the line passing through these two points is -1/5.
slope = (y2 - y1) / (x2 - x1)
Using the coordinates (-10, -1) and (5, -4), we get:
slope = (-4 - (-1)) / (5 - (-10))
slope = (-4 + 1) / (5 + 10)
slope = -3 / 15
slope = -1/5
Therefore, the slope of the line passing through these two points is -1/5.