0
They're both shapes
Wiki User
∙ 11y ago
Add your answer:
Earn +20 pts
How do you create three different drawings showing a number of circles and triangles in which the ratio of circles to triangles is 2 3?
For each drawing . . .-- Draw a small number of circles.-- Draw that same number of circles again.-- Draw that same number of triangles three times.To create a different drawing, do exactly the same thing,but start out with a different small number.
Why are circles important to building equilateral triangles?
The three vertices of a circle are at the same distance form each other. The circumference of a circle identifies all points which are at a given distance from a point (vertex).
Can all isosceles triangles be equilateral triangles?
No, not all isoceles triangles can be equilateral triangles because an equilateral triangle has sides that are all equal to each other and an isoceles triangle has only two sides that are equal to each other.
How are triangles alike?
Triangles are alike or similar to each other when their sides are proportionate and have the same angles.
Why can a rectangle also be called a parallelogram?
A parallelegram is a kind of shape in which the sets of lines are parallel to each other, such as in the case of a rectangle. Squares and rhombi are also examples of parallelograms. Triangles and circles are examples of shapes that are not parallelograms.
How do you create three different drawings showing a number of circles and triangles in which the ratio of circles to triangles is 2 3?
For each drawing . . .-- Draw a small number of circles.-- Draw that same number of circles again.-- Draw that same number of triangles three times.To create a different drawing, do exactly the same thing,but start out with a different small number.
What is a concetric circles?
Concentric circles are a series of circles within each other.
How might the seasonal patterns of insects population relate to the seasonal patterns of bird population?
They relate to each other because they both depend on each other.
Why are circles important to building equilateral triangles?
The three vertices of a circle are at the same distance form each other. The circumference of a circle identifies all points which are at a given distance from a point (vertex).
Can all isosceles triangles be equilateral triangles?
No, not all isoceles triangles can be equilateral triangles because an equilateral triangle has sides that are all equal to each other and an isoceles triangle has only two sides that are equal to each other.
How are triangles alike?
Triangles are alike or similar to each other when their sides are proportionate and have the same angles.
Why can a rectangle also be called a parallelogram?
A parallelegram is a kind of shape in which the sets of lines are parallel to each other, such as in the case of a rectangle. Squares and rhombi are also examples of parallelograms. Triangles and circles are examples of shapes that are not parallelograms.
Name types of polygons?
Some examples of polygons include circles, triangles, squares, rectangles, pentagons, and hexagons. These are examples of 'simple polygons,' in that none of the lines overlap and intersect each other, such as in a pentagram, which is a 'star polygon.'
Can you divide trapezioid into two congruent triangles?
A trapezoid can be divided into 2 triangles but they are not normally congruent to each other.
Are all 45 45 90 triangles are similar to each other?
Yes or they could be congruent to each other.
What is special about triangles that make up a tetrahedron?
Each side of any one triangle must be congruent to one side of each of the other three triangles.
How do you make a triangle with 2 triangles and 1 rectangle?
If the 2 triangles are right triangles, which are congruent to slicing the rectangle on the diagonal, then arrange one on top of the rectangle, and the other to the side, so that the two hypotenuses are in line with each other. This will make a bigger right triangle, which is similar to the smaller right triangles - each side is double of the smaller triangles.
