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What else can I help you with?
Why do you need polyhedrons?
To study solid objects whose faces are all polygons.
What has the author Allen W Banbury written?
Allen W. Banbury has written: 'Investigating polygons and polyhedra with googolplex' -- subject- s -: Polygons, Polyhedra, Study and teaching - Elementary -, Study and teaching - Primary -
What kind of polygons would you need to construct a pentagonal pyramid How many of each kinds of polygons would you need?
none
What shapes are always eqiangular?
Equiangular (not eqiangular) polygons are equiangular. These can be, but need not be, regular polygons.
What is so special about regular polygon?
Regular polygons are much easier for mathematicians to study.
What is trigonometry in maths?
It started off as a study of the properties of angles and sides of a trigon or triangle but has since broadened into the study of angles and sides of all polygons.
What kind or kinds of polygons would you need to construct a pentagonal pyramid How many of each kind or kinds of polygons would you need?
One pentagon and five triangles.
What are 4 things polygons have in common?
Your quesion makes no sense. Please elaborate, and i will do my best to provide an answer. You need to tell me what your are comparing polygons to. Ex: What are 4 thing polygons and CIRCLES have in common. your sentence lacks that.
what is the name of polygons you given to a shape?
There are lots of different types of polygons Polygons are classified into various types based on the number of sides and measures of the angles.: Regular Polygons Irregular Polygons Concave Polygons Convex Polygons Trigons Quadrilateral Polygons Pentagon Polygons Hexagon Polygons Equilateral Polygons Equiangular Polygons
What shapes have all sides are congrunet?
Isolateral polygons. They need not be regular polygons. For example, a rhombus has all congruent sides but it is not a regular polygon.
What did people use to use trigonometry for?
The used it to study various aspects of triangular shapes: their areas, lengths of sides, angles. And since polygons can be divided up into triangles, some aspects of polygons can also be studied.
How does a regular polygon differ from an irregular polygon?
regular polygons have all sides and angles congruent but irregular polygons only need to have a certain amount of sides
