Thank you sir love from Bangladesh🇧🇩

it should be noted that this isn't actually a regular heptagon, this construction (I think usually attributed to Albrecht Dürer?) is just a good approximation of one. The actual construction of a regular heptagon requires either a marked ruler (which most people have nowadays!) or an angle trisector. It's pretty cool! lookup "Neusis construction" or Neusis construction heptagon" if you want to see how the construction works.

@TheRojo387

Жыл бұрын

There's a universal method for constructing a regular k-gon with just a straightedge and compass, and the compass can of course mimic a marked ruler with equally sized circles touching one another's centres with their edges.

@MozartEstLa

3 ай бұрын

​@@TheRojo387you can't construct a heptagon with straightedge and compass as demonstrated in the XVIIIth century

@thurlmusic

2 ай бұрын

hiiii

@thurlmusic

2 ай бұрын

​@@MozartEstLagauss wantzel moment

@larryscott3982

Ай бұрын

I noticed he didn’t confirm the length at the bottom. Nor make all the lengths progressing CW. Or CCW

This is so great, i managed to draw a hexagon

Thankyou so much well done great 👍🏻 work 😊

Thank you you 👋and it's great work...

I draw at the first time but its perfect🎉🎉

Bro is yrash

❤❤❤❤❤❤❤❤

thanks. you helped me with my math homework :D

Unajua kuchora

dude get with the program - it ain't working !

Why you did not continue at the END POINT?

@theCynecologist

Жыл бұрын

because that is exactly the point, where you would see that it is not actually a regular heptagon, but only a (very good) approximation

I just read on wikipedia that a regular heptagon cannot be constructed with a compass and a straight-edge. This is not true. Just draw a circle whose radius is seven units long(millimeters for example). Use the compass to inscribe a hexagon in the circle, and mark-off the seven increments on each edge. Draw a line from the center through a random point on the perimeter of the hexagon to transfer that point to the circle. Count six increments around the perimeter and transfer that point, and then six more and so-on until you've made 360 degrees. Once you connect the points on the circles edge, the result will be a septagon whose edges are six units long.

@Justyouraveragedaeodon5

6 ай бұрын

It's with NO MEASUREMENT

That is Not Accurate