shahar
Full Member
- Joined
- Jul 19, 2018
- Messages
- 524
Circle inscribes a hexagon.

What is the circumference of the hexagon? (Hint: draw the triangle AOB and calculate the length side of the hexagon).
My solution -
The hexagon is regular hexagon (*1) because it inscribe by circle.
The angle AOB is part of a isosceles triangle and the size AO equals to the size OB.
O.K, from here I'm stuck.
Is *1 is explained right?
How I find the side of AB?
I knows that when I find AB I can calculate the circumference by multiplying it by 6.

What is the circumference of the hexagon? (Hint: draw the triangle AOB and calculate the length side of the hexagon).
My solution -
The hexagon is regular hexagon (*1) because it inscribe by circle.
The angle AOB is part of a isosceles triangle and the size AO equals to the size OB.
O.K, from here I'm stuck.
Is *1 is explained right?
How I find the side of AB?
I knows that when I find AB I can calculate the circumference by multiplying it by 6.