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I may be wrong but I do not believe you can because the metric in the vertical or horizontal directions is different from that in the other ("slanted") directions.
Answer:
Taxicab geometry relies entirely on movements in the x and y directions (like a taxi cab on city streets which form squares). As a consequence the "shortest" distance between two points is the sum of the x and y components (Pythagorus doesn't work)
An equilateral triangle requires all angles to be 60o with no 90o angles and all sides of equal length.
But then you might ask "If I have two points on the grid, an x value and a y value where y= x√2 and I travel from x1=0 to y (corresponding to x2) for any non-zero value of x (x2) then back to the x axis at x3= 2x1 then back to x1 wouldn't the outer perimeter of my trip form an equilateral triangle?" Afraid not, the lines formed between x1, y, and x3 would each be stepped not straight and equal to (Δx+Δx√2) not 2Δx as in a true equilateral triangle. (Δx in this case is the distance from x1 to x2)
What else can I help you with?
What triangle is 60 by 60 by 60?
A triangle with angles measuring 60 degrees each is called an equilateral triangle. In an equilateral triangle, all three sides are of equal length, and all interior angles are congruent. This type of triangle is known for its symmetry and is often used in geometry due to its unique properties. Additionally, the height of an equilateral triangle can be derived using its side length.
Can a tessellation be created using equilateral triangle?
yes
What is the Relation between area of an equilateral triangle and area of a regular hexagon with same sides using activity method?
In our example, the area of the equilateral triangle is 1/6 of the area of the regular hexagon
You can draw a regular hexagon using only a straightedge and compass by the first building an equilateral triangle?
True...
What is a true statement that can be proven?
A true statement that can be proven is that the sum of the interior angles of a triangle is always 180 degrees. This can be demonstrated through various methods, such as using parallel lines and transversals or by employing geometric proofs. Regardless of the type of triangle—whether it is scalene, isosceles, or equilateral—this rule holds true universally in Euclidean geometry.
Can a tessellation be created using equilateral triangle?
yes
How do you know the measure of each angle in an equilateral triangle using what you know about equilateral triangles and the degree measure of a circle or a straight angle?
the sum of the angles of a plane triangle is always 180° In an equilateral triangle, each of the angles is = Therefore, the angles of an equilateral triangle are 60°
How do you find the height of an equilateral triangle?
By using Pythagoras' theorem
How do you find height of an equilateral triangle?
By using Pythagoras' theorem.
Can you write me a sentence using the word triangle?
He drew a triangle on his geometry test.
How do you make a sentence using equilateral?
Equilateral triangles are also equiangular.
Is it possible to construct an equilateral triangle using only a straightedge and a compass?
True
Using coordinate geometry of 3D prove that the medians of a triangle are concurrent?
== ==
What is the Relation between area of an equilateral triangle and area of a regular hexagon with same sides using activity method?
In our example, the area of the equilateral triangle is 1/6 of the area of the regular hexagon
What is the height of an equilateral triangle with a length of x?
Cutting the equilateral triangle in half results in two right triangles each with a base of length x/2, and angles of 30, 60, and 90 degrees. Using the lengths of sides of a 30-60-90 triangle it can be found that the height is (x/2)√(3), which is the same as the height of the equilateral triangle.So the height of the equilateral triangle is x√(3) / 2.
You can draw a regular hexagon using only a straightedge and compass by first building an equilateral triangle?
trueee
You can draw a regular hexagon using only a straightedge and compass by the first building an equilateral triangle?
True...
