General Method To Draw Regular Polygon Youtube How to draw a any sided regular polygon inscribed in a circle.make a donation: paypal cgi bin webscr?cmd= s xclick&hosted button id=lnq2ewaxt. Another video on this: youtu.be vrw8hvtw1usdraw any regular polygon using this method. pentagon (5 sides), hexagon (6 sides), heptagon (7 sides), oct.
How To Draw Any Polygon Using The General Method For Drawing Regula How to draw a any sided regular polygon given the length of one side.this channel is dedicated to teaching people how to improve their technical draw. 2. draw two circles, 1 and 2, centred at a and b, both with radius ab. the points where they intersect each other are c and d. [2] 3. connect c and d. 4. draw circle 3 with centre c and radius ab. circle 3 intersects circles 1 and 2 in e and f respectively. it also intersects line segment dc in g. [3]. Decide what kind of regular polygon to draw. in drawing a regular polygon (or a polygon of any kind, for that matter), you have many choices. for example: you can draw a regular polygon using a circle. you can draw a square. you can draw a regular pentagon, with five equal sides angles. you can draw a regular hexagon, with six equal sides angles. 5.5: ruler and compasses constructions for regular polygons. euclid’s elements include methods for constructing the regular polygons that are required for the construction of the regular polyhedra (see section 5.6). in one sense, euclid is thoroughly modern: he is reluctant to work with entities that cannot be constructed.
2 11a A General Method Of Drawing Regular Polygons Youtube Decide what kind of regular polygon to draw. in drawing a regular polygon (or a polygon of any kind, for that matter), you have many choices. for example: you can draw a regular polygon using a circle. you can draw a square. you can draw a regular pentagon, with five equal sides angles. you can draw a regular hexagon, with six equal sides angles. 5.5: ruler and compasses constructions for regular polygons. euclid’s elements include methods for constructing the regular polygons that are required for the construction of the regular polyhedra (see section 5.6). in one sense, euclid is thoroughly modern: he is reluctant to work with entities that cannot be constructed. Then these can be connected to give us the regular polygon required. steps: 1) find the number of sides in the polygon that we are trying to draw, e.g. an octagon has 8 sides, hexagon has 6 etc. 2) we then need to divide the degrees in a circle, 360, by the amount of sides that we need. 3) next draw a line through the centre of the circle. 4. draw another arc above the line segment a b by taking the same length and placing the tip of the compass at the other end of the line segment, say b. 5. now, mark the intersection point of two arcs as c. 6. join the points a and c, b and c. 7. thus, Δ a b c is the regular polygon formed with three equal sides.
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