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How A pentagon can be divided into how many triangles by drawing all of the diagonals from 1 vertex?

Three triangles


What will be the ratio of circles to triangles in a drawing showing 4 circles and 7 triangles?

4/(7) = 4/7 is the ratio of circles to triangles. Some prefer to express this as 4:7.


Six identical triangles can be formed by drawing two straight lines through an octagon's center point?

nope. with 3 lines you can make 7 triangles. ... Technically it is "possible", but I doubt it is the answer they are looking for. The question never said you couldn't fold the paper or cut it... Or after extending the line off the hexagon to simply pick up and move the hexagon before completing the line while the line continues in one direction. Since the person who made the question is providing a true or false answer, it is likely their thinking is too rigid to allow for such possibilities. Additionally, if it is on a square paper, it already makes 4 triangles. With other backgrounds, drawing any lines at all may not be necessary. With 2 lines extending beyond the hexagon on a piece of paper you could cut those triangles in half and make a set of 8 identical in addition to another set of 4 simply from the papers. Did they mean "at least 6", or "exactly 6"?


How many right triangles can be formed by drawing all three lines of symmetry in an equilateral triangle?

Six


How do you divide a rectangle into 4 identical triangles?

Well, honey, you just draw two diagonal lines from opposite corners of the rectangle to create those four identical triangles. It's as simple as that! Just make sure those lines are straighter than my attitude.

Related Questions

Can six identical triangles can be formed by drawing two straight lines through an octagon's center point?

No.


How many triangles can be made in an octagon by drawing all the diagonals from one vertex?

You Can Get 6 triangles


How A pentagon can be divided into how many triangles by drawing all of the diagonals from 1 vertex?

Three triangles


A pentagon can be divided into how many triangles by drawing all of the diagonals from one vertex?

3 triangles


A heptagon can be divided into how many different triangles by drawing all of the diagonals from one vertex?

5 triangles.


A hexagon can be divided into how many triangles by drawing diagonals from one vertex?

4


Courtney wants to find how many triangles she can make by drawing a diagonals from one vertex of a regular octagon to all non-adjacent vertices How many triangles can she form?

As many as she wants.


The sum of the interior angle measures of an octagon?

To find interior angle measurements, you must divide the shape into triangles by drawing diagonal lines. The diagonal lines draw triangles, and the interior angle measure of triangles are always 180 degrees. The sum of interior angles of an octagon is 1080 degrees. How ever many triangles you have, multiply it by 180. See octagons in the link for more help,


How many triangles on hectagon?

A hexagon can be divided into triangles by drawing diagonals from one vertex to all non-adjacent vertices. This results in a total of ( n - 2 ) triangles, where ( n ) is the number of sides in the polygon. For a hexagon, which has 6 sides, you can create ( 6 - 2 = 4 ) triangles. Thus, a hexagon can be divided into 4 triangles.


How can you create two right triangles and an isosceles trapezoid by drawing two straight lines through a square?

To create two right triangles and an isosceles trapezoid by drawing two straight lines through a square, draw one line to be one of the diagonals of the square. Draw the other line parallel to the first. The three pieces shown are two right triangles and an isosceles trapezoid.


What is the maximum number of triangle that can be formed in a regular octagon by drawing all posaible diagonals from a single vertex Expain your response?

6 triangles because there are 180 degrees in a triangle and 6*180 = 1080 degrees which is the sum of the angles in octagon when added up.


What is the connectionbetween the number of sides of the polygon and the number of triangles into which it may be divided by drawing diagonals from one vertex?

Number of sides minus 2 equals the number of triangles within the polygon.