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11 answers

Eh, I'd tend to say, a circle and/or a closed figure.

I think that to have an interior, a figure must be bounded or completely enclosed such that you could perform math on it to find out its area, internal angles, etc.

I don't think that an angle has an interior, per se (an angle has no intersecting bounding line, so one couldn't measure an "area" since it would be infinite). But I could be wrong. It's been a while. Someone help me out here...?

2006-07-21 22:02:26 · answer #1 · answered by Michael Gmirkin 3 · 0 0

The circle and closed figure is closed and therefore has an interior. Unless you count in "interior angle".

2006-07-21 20:10:43 · answer #2 · answered by Anonymous · 0 0

every closed figure has an interior side and an exterior side
circle
hyperbola
parabola
ellipse
everythning
but ofcourse the interior side is debatable cuz whats interior for u mite not b d exterior ( read hyperbola)
and angle dusnt haf an interior its an open fig.

2006-07-21 20:15:18 · answer #3 · answered by ~!EVIL $ 1 · 0 0

Circle and closed figure

2006-07-21 20:11:17 · answer #4 · answered by ag_iitkgp 7 · 0 0

each and every figure, closed igure has an interior angle

2006-07-21 20:03:20 · answer #5 · answered by stroha 2 · 0 0

7 or 8 extra proper punctuation will make it a lot less complicated to understand. My version may be like this - “settle for destiny and bypass on; do not yield to the seductive pull of self-pity - performing like a sufferer threatens your destiny.” Or replace the sprint with 'as', 'for', or 'because' “settle for destiny and bypass on; do not yield to the seductive pull of self-pity as performing like a sufferer threatens your destiny.”

2016-10-15 01:52:24 · answer #6 · answered by ? 4 · 0 0

u figure it urself u interior angle!

2006-07-21 20:04:09 · answer #7 · answered by tobie_1988 2 · 0 0

closed figure and a circle

A circle has 2 sides...
inside
outside.

2006-07-21 20:05:33 · answer #8 · answered by Chris C 5 · 0 0

I dont know

2006-07-21 20:04:28 · answer #9 · answered by yvonne2to 1 · 0 0

does it have a finite area?

2006-07-21 20:14:14 · answer #10 · answered by Anonymous · 0 0

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