2)what is the measure of an interior angle of a regular 22-gon 3) is it possible for a polygon's interior angles to add to 2000 degrees Answer by Alan3354(69443) ( Show Source ):

When you have a big number like 22 try looking at smaller numbers to see if you can find a pattern.-----3-gon has 180 degrees 4-gon has 360 degrees 5-gon probably has 540 degrees etc. Now look for a pattern: 3 sided has 1*180 4-sided has 2*180 5-sided has 3*180---10-sided probably has 8*180-----22-sided probably has 20*180 = 3600 degrees

We can imagine a 22-dimensional "figure," but you will have to redefine your "parallel sides" and "angles." First, what kind of surface is it, and how many dimensions is it in 22-space? If you are referring to a 22-sided polygon, that is a completely different question. The answer would almost certainly be a "22-gon" or "22-sided polygon."

360/16 = 22.5 degs Ext 180 - 22.5 = 157.5 degs Int-----Less work, no formula to remember. ...

A ferry operator who works that part of the river is looking to buy a new boat. Every day, his route takes him 22.5 miles against the current and back to his dock, and he needs to make this trip in a total of 9 hours. he has a boat in mind, but he can only test in on a lake where there is no current.

Question 707663: please explain the step for this I have no idea. the speed of the current in a river is 6 mph a ferry operator who works that part of the river is looking to buy a new boat for his business everyday his route takes him 22.5 miles against the current and back to his deck and he needs this trip in a total of 9 hours he has a boat in mind but he can only test it on a lake where ...

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2016年4月6日 · The measure of one exterior angle of a regular polygon is 18°. What is the number of sides of the polygon?

There are two exterior angles near each vertex. Let's call them "left" and "right". The sum of all "left" exterior angels equals to the sum of all "right" ones and equals to 360^o. Consider we stand on the vertex of a horizontally positioned regular polygon with N sides. Extend one of the sides connected by this vertex and look straight along this extension that we call "left". Turn from that ...