Answer:
the bottom one is 1 the second one is 46 and the top one is 500
Step-by-step explanation:
Answer:
The coordinates of endpoint B are (15, 5).
Step-by-step explanation:
This problem gives you the midpoint coordinates of line segment AB, and the coordinates of endpoint A. Given this, you can find the "distance" between the two points and thus the "distance" between the midpoint and point B.
Start by subtracting the the coordinates of point A from the coordinates of the midpoint.
X: 9-3=6
Y: 7-9=-2
X travels along the horizontal axis, while Y travels along the vertical axis. This means that a positive X goes right, a negative X goes left, a positive Y goes up, and a negative Y goes down.
Because you have a positive 6 for X, the line traveled 6 units right from point A to the midpoint. And because you have a negative 2 for Y, the line traveled 2 units down from point A to the midpoint.
Now, going from the midpoint to your unknown point B is simply shifting the discovered number of units right and down, or adding and subtracting from your midpoint accordingly.
M(9, 7)
B(9+6, 7-2)
B(15, 5)
Answer:
Explanation:
First you need to factor out the GCF (greatest common factor) of the numbers, which is 8n.
The GCF cancels out on top and bottom so it becomes:
Answer:
irst, solve for two points which solve the equation and plot these points:
First Point: For
x
=
0
f
(
0
)
=
(
−
2
⋅
0
)
−
3
f
(
0
)
=
0
−
3
f
(
0
)
=
−
3
or
(
0
,
−
3
)
Second Point: For
x
=
−
2
f
(
−
2
)
=
(
−
2
⋅
−
2
)
−
3
f
(
−
2
)
=
4
−
3
f
(
−
2
)
=
1
or
(
−
2
,
1
)
We can next plot the two points on the coordinate plane:
graph{(x^2+(y+3)^2-0.035)((x+2)^2+(y-1)^2-0.035)=0 [-10, 10, -5, 5]}
Now, we can draw a straight line through the two points to graph the line:
graph{(y + 2x + 3)(x^2+(y+3)^2-0.035)((x+2)^2+(y-1)^2-0.035)=0 [-10, 10, -5, 5]}
Step-by-step explanation:
