Given:
A(16, 4)
B(34, 40)
Line segment AB partition in the ratio 1 : 5.
To find:
The coordinate of a point that partitions AB.
Solution:
Section formula:

Here
and m = 1, n = 5




The coordinate of point that partitions the segment AB is (19, 10).
2y to the second power= 4y
-6y to the second power= -36y
Answer:
I think the answer is 2. Hope this helps!
25+95=120 25(notes on)=95(no notes on)=120 total
Answer:
$541.26
Step-by-step explanation:
Please let me know if this helps
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