Sector by inscribed angle

Sector by inscribed angle

Postby Guest » Wed Apr 15, 2020 9:13 am

Is the portion of the circle created by two lines whose intersection or terminus is not located at the radius and are extended to the edge of the circle, or beyond, a sector? For example, the interior portion of the circle created between AXC or DXB as shown on the attached image? Are BXC and DXA sectors as well?
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two-chord-intercept.png
two-chord-intercept.png (2.64 KiB) Viewed 1325 times
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Re: Sector by inscribed angle

Postby Baltuilhe » Sat Apr 18, 2020 11:29 am

Good morning!

The answer is: no! A sector has two radius and an arc as boundaries.

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Re: Sector by inscribed angle

Postby Guest » Thu Apr 23, 2020 8:11 am

Then what is that figured called?
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Re: Sector by inscribed angle

Postby Guest » Sat Apr 24, 2021 7:36 pm

It is the union of two sectors. The region with "corners" at D, X, and B is one sector, the region with corners at A, X, and C is another sector. "The portion of the circle created by two lines whose intersection or terminus is not located at the radius and are extended to the edge of the circle" is the union of those two sectors.
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