Answer:
I can use variables to represent the coordinates of the vertices for a general triangle, ∆ABC. Then I can calculate the midpoints of the sides in terms of those variables. Using the point-slope formula for the equation of a straight line, I can build the symbolic equations for the three medians, AE, BF, and CD. I can solve for the point of intersection for two of the medians, AE and BF, for example. Finally, I can prove the lines (i.e., medians) concurrent if the point I found also satisfies the equation of the line for CD.
Step-by-step explanation:
Here is the answer from Plato! Hope this helps :)
Answer:
I can use variables to represent the coordinates of the vertices for a general triangle, ∆ABC. Then I can calculate the midpoints of the sides in terms of those variables. Using the point-slope formula for the equation of a straight line, I can build the symbolic equations for the three medians, AE, BF, and CD. I can solve for the point of intersection for two of the medians, AE and BF, for example. Finally, I can prove the lines (i.e., medians) concurrent if the point I found also satisfies the equation of the line for CD.
-11
3
-3
11
Answer:
Step-by-step explanation:
-7 + 4= -3
9,870 L
0.987 L
98.7 L
Answer:
0.987L
Hope this heeeeeeelps
b. –6 inches
c. 6 inches
d. 8 inches
Answer:
B. -6 inches
Step-by-step explanation: