The point-slope form:
We have two points (-2, -6) and (0, -2). Substitute:
The answer is x=6. 9x-6=3x+30
9x-3x-6=3x-3x+30
6x-6=0 +30
6x-6 + 6= 0 + 30 +6
6x=36
6x/6=36/6
x=6
Answer:
The length of VI = 4 cm
Solution:
The plot is like a quadrilateral and the fences are built on the diagonal
We know that for quadrilateral both the diagonals are in same height,
So as per the picture, GH = FI
Now we know that GV = 6.55, FV = 5.84, VH = 3.27
Hence,
GH = FI
Rounding off:
Here the number to be round off is 3.98, 9 belongs to the first category stated above. So, 3 is increased to 4.
Hence, the length of VI = 4 cm.
Answer:
The length of VI = 4 cm Solution:The plot is like a quadrilateral and the fences are built on the diagonal We know that for quadrilateral both the diagonals are in same height, So as per the picture, GH = FINow we know that GV = 6.55, FV = 5.84, VH = 3.27Hence,GH = FI\Rightarrow GV + VH = VI + VF\Rightarrow 6.55 + 3.27 = VI + 5.84\Rightarrow VI = 6.55 + 3.27 - 5.84\Rightarrow VI = 3.98Rounding off:If the number that we are rounding is followed by 5 to 9, then the number has to be increased to the next successive number.If the number that we are rounding is followed by 1 to 4, then the number has to remain the same.Here the number to be round off is 3.98, 9 belongs to the first category stated above. So, 3 is increased to 4.Hence, the length of VI = 4 cm.
Step-by-step explanation:
Answer:
(1,-1)
Step-by-step explanation:
Given,
The starting point of the car is (5,7) and end point of the car is (-2,-7),
So, the equation that represents the position of car,
Similarly, the start point of the limo is (3,-5) and end point of the limo is (-4,9),
So, the equation that represents the position of limo,
Adding equation (1) and (2),
4x = 4 ⇒ x = 1
From equation (1),
2(1) - y = 3 ⇒ -y = 3 - 2 ⇒ -y = 1 ⇒ y = -1
Hence, the intersection point of line (1) and (2) is (1,-1).
Answer:
The answer closest to the graph is C. y= 5x-4
Step-by-step explanation:
If you graph the first answer (A. y= 1/5x+4), there is going to be a horizontal line above the x intercept. If you graph the second answer (B. y= 1/5x-4), there is going to be a horizontal line below the x intercept.