Given an endpoint of a segment and a midpoint, the other endpoint can be obtained by manipulation of the midpoint formula. The said formula is shown below:
Let: (a,b) = coordinates of point 1 ; (c,d) = coordinates of point 2; (e,f) = coordinates of the midpoint
Midpoint = ( (a+c)/2 , (b + d)/2 )
From the formula: (a+c)/2 = e ; (b + d)/2 = f
Since we are already given an endpoint and the midpoint, we can solve for the other endpoint using the obtained equations. This is shown below:
(a+c<span>)/2 = e
</span>(3 + c)/2 = 0
c = -3
(b + d<span>)/2 = f
</span>(11 + d)/2 = 0
d = -11
Therefore, the coordinates of the other point is Q(-3,-11)
Answer:
Following are the answer to this question:
Step-by-step explanation:
Thru a summary, their ...
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When both the angle 1 and 2 are opposite to each other then ASA creates two consistent triangles throughout the diagonal.
If a=0, then the denominator is equal to 0. Since you cannot divide by zero, you are not allowed to do this.
Answer: sorry i cant see the picture by any chance you think you can ss and send in the comments?
Step-by-step explanation:
Answer:
2 left
Step-by-step explanation:
74/3 = 24.
24*3 = 72
74-72 = 2
