Answer:
27
Step-by-step explanation:
<h3>
Answers: (4, 2) and (8, 2)</h3>
========================================================
Explanation:
The two points mentioned in bold are midpoints of segments AB and AC respectively.
To find the coordinates of a midpoint, you add up the x coordinates and divide by 2. Do the same with the y coordinates.
For example, points A and B are at (7,6) and (1,-2)
If we add up the x coordinates and divide by 2, then we get (7+1)/2 = 4. Do the same for the y coordinates to get (6+(-2))/2 = 2. So that's how (4,2) is the midpoint of segment AB. You'll use similar logic to find that (8,2) is the midpoint of segment AC.
A slight alternative is that once you find one midpoint is (4,2), you can draw a horizontal line until you reach (8,2). We're using the idea that the midsegment is parallel to BC which is also horizontal.
Here's the solution,
The given figure is of a parallelogram,
and we know that opposite sides of a parallelogram are equal, so
=》
=》
=》
and,
=》
=》
=》
hence, the values are :
x = 24
y = 19
Answer:
(22m+2)/(3m+2)
Step-by-step explanation:
12m+14m-4m+2)/3m+2
(22m+2)/(3m+2)
Answer:
quadrant ll
Step-by-step explanation:
the terminal side of a 150° angle, in standard position, resides in quadrant II.