Three personal watercraft vehicles launch from the same dock. The first vehicle leaves the dock traveling due northeast, while the second vehicle travels due northwest. Meanwhile, the third vehicle leaves the dock traveling due north.
The first and second vehicles stop about 300 yards from the dock, while the third stops about 212 yards from the dock.
(b) Write a coordinate proof to prove that the dock, the first vehicle, and the second vehicle form an isosceles right triangle.

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keshavgandhi04 keshavgandhi04 · Answer 1 · 2022-09-14T09:20:58+02:00

The first and second vehicle form ΔAOC and ΔBOC are congruent so they will be an isosceles triangle.

A graph is a visual representation of how one variable changes over time in connection to one or more other variables.

We must determine the values of y that correlate to the value of x in order to plot the graph.

The coordinate geometry must then be changed to reflect the values of x and y.

Given the condition making a graph as shown below,

Now in ΔAOC and ΔBOC, the angle x is the same.

Distance AO = BO and CO is common side.

So both triangles will be congruent.

All congruent triangles will be isosceles triangles since all sides are equal which means two sides will be equal.

Hence "The first and second vehicle form ΔAOC and ΔBOC are congruent so they will be an isosceles triangle.".

For more information about the graph of a function

brainly.com/question/27757761

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