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What is the interior and exterior angle of a p sided polygon?
Sum of interior angles = (p-2)*180 degrees Sum of exterior angles = 360 degrees You can go further than that only if the polygon is regular. In that case, all the interior angles are equal and each one is (p-2)*180/p degrees; and all the exterior angles are equal and each is 360/p degrees.
Draw an angle with 370 degrees?
Angles only go up to 360 degrees unless it's 1 and 1/36 of a revolution
What is an angle more than 180 degrees and less than 360 degrees?
It's a Reflex Angle. Many would think that it is obtuse, but obtuse angles go from 91-179 degrees, not 181-360.
How many degrees go between the sides of a hexagon?
Any value in the range (0, 360) degrees except 180 degrees. The only requirement is that the sum of all the interior angles is 720 degrees.
What is the difference degrees and meridians?
Meridians are lines on a sphere (or other geometric solid) all of which go through the poles. Degrees are a unit of measurement of angles and temperature and concentration, and some other things. As a unit for measuring angles, meridians are measured in degrees. There are 360 degrees in a complete circle.
How do you find 2 missing degrees on a quadrilateral?
You cannot. The sum of all four interior angles is 360 degrees. If two are known and two unknown, then you can work out what the two unknown angles should sum to. But that is as far as you can go. There is no way to determine what either of them is.
Can an angle go over 360 degrees?
no because 360 degrees is a full circle
What are angles that do not share a vertex?
Well it could be complementary or supplementary because they don't have to share a vertex yet I think you mean something like the vertical angle. You can go research vertical angles. I'll give you a link for the vertical angles. http://www.mathsisfun.com/geometry/vertical-angles.html
How many degrees go all the way around the Earth?
There are 360 degrees in a full rotation around the Earth.
How do you draw a triangle with 3 right angles?
This cannot be done as all angles in a triangle must add up to 180 degrees. A right angle is 90 degrees and so three right angles would equal 270 degrees meaning the lines could not meet up. This is also the same for making a triangle out of two right angles as the angles would add up to 180 degrees without the final line meaning it would have to go past 180 degrees
Why must an angle's measurement always be 360 degrees or less?
Because 360 degrees is a full circle. And you can't go any further
What are a score or more facts relevant to geometrical angles?
You're only supposed to ask one question at a time but here we go in response to a score or more questions:-1 Angles are measured in degrees, minutes and seconds2 Angles and their sizes can be found with a protractor3 Angles can be constructed with a compass and a straight edge4 Angles can be constructed with a protractor and a straight edge5 Angles can be bisected with a compass and a straight edge6 Angles around a circle add up to 360 degrees7 Angles that are exterior to any polygon add up to 360 degrees8 Angles within any polygon add up to: (number of sides-2)*180 degrees9 Angles greater than 0 but less than 90 degrees are acute10 Angles of 90 degrees are right angles11 Angles greater than 90 but less than 180 degrees are obtuse12 Angles greater than 180 degrees are reflex13 Angles of elevation are formed by looking upwards14 Angles of depression are formed by looking down wards15 Angles on a straight line add up to 180 degrees16 Angles are complementary when they add up to 90 degrees17 Angles are supplementary when they add up to 180 degrees18 Angles around a point add up to 360 degrees19 Angles are at right angles when lines are perpendicular20 Angles are otherwise vertical opposite equal angles when lines intersect21 Angles are formed when a transversal line cuts through parallel lines22 Angles are equal when they alternate23 Angles are equal when they are corresponding24 Angles are used in 3 figure bearings for navigational purposes25 Angles are of the same size when polygons are congruent or similarQED by David Gambell
