Given the following triangle:
Write down the height of the triangle ABC.
Given the following triangle:
Write down the height of the triangle ABC.
Which of the following is the height in triangle ABC?
Can a triangle have two right angles?
Look at the two triangles below. Is EC a side of one of the triangles?
Fill in the blanks:
In an isosceles triangle, the angle between two ___ is called the "___ angle".
Given the following triangle:
Write down the height of the triangle ABC.
An altitude in a triangle is the segment that connects the vertex and the opposite side, in such a way that the segment forms a 90-degree angle with the side.
If we look at the image it is clear that the above theorem is true for the line AE. AE not only connects the A vertex with the opposite side. It also crosses BC forming a 90-degree angle. Undoubtedly making AE the altitude.
AE
Which of the following is the height in triangle ABC?
Let's remember the definition of height of a triangle:
A height is a straight line that descends from the vertex of a triangle and forms a 90-degree angle with the opposite side.
The sides that form a 90-degree angle are sides AB and BC. Therefore, the height is AB.
AB
Can a triangle have two right angles?
The sum of angles in a triangle is 180 degrees. Since two angles of 90 degrees equal 180, a triangle can never have two right angles.
No
Look at the two triangles below. Is EC a side of one of the triangles?
Every triangle has 3 sides. First let's go over the triangle on the left side:
Its sides are: AB, BC, and CA.
This means that in this triangle, side EC does not exist.
Let's then look at the triangle on the right side:
Its sides are: ED, EF, and FD.
This means that in this triangle, side EC also does not exist.
Therefore, EC is not a side in either of the triangles.
No
Fill in the blanks:
In an isosceles triangle, the angle between two ___ is called the "___ angle".
In order to solve this problem, we need to understand the basic properties of an isosceles triangle.
An isosceles triangle has two sides that are equal in length, often referred to as the "legs" of the triangle. The angle formed between these two equal sides, which are sometimes referred to as the "sides", is called the "vertex angle" or sometimes more colloquially as the "main angle".
When considering the vocabulary of the given multiple-choice answers, choice 2: accurately fills the blanks, as the angle formed between the two equal sides can indeed be referred to as the "main angle".
Therefore, the correct answer to the problem is: .
sides, main
In an isosceles triangle, the angle between ? and ? is the "base angle".
In an isosceles triangle, the third side is called?
True or false:
DE not a side in any of the triangles.
Is DE side in one of the triangles?
Given the following triangle:
Write down the height of the triangle ABC.
In an isosceles triangle, the angle between ? and ? is the "base angle".
An isosceles triangle is one that has at least two sides of equal length. The angles opposite these two sides are known as the "base angles."
The side that is not equal to the other two is referred to as the "base" of the triangle. Thus, the "base angles" are the angles between each of the sides that are equal in length and the base.
Therefore, when we specify the angle in terms of its location or position, it is the angle between a "side" and the "base." This leads to the conclusion that the angle between the side and the base is the "base angle."
Therefore, the correct choice is Side, base.
Side, base.
In an isosceles triangle, the third side is called?
To solve this problem, we need to understand what an isosceles triangle is and how its sides are labeled:
In terms of the problem, we want to determine the term used for the third side, which is the side that is not one of the two equal sides.
The correct term for the third side in an isosceles triangle is the "base." This is because the third side serves as a different function compared to the equal sides, which usually form the symmetrical parts of the triangle.
Among the given answer choices, choosing "Base" correctly identifies the third side of an isosceles triangle.
Therefore, the third side in an isosceles triangle is called the base.
Final Solution: Base
Base
True or false:
DE not a side in any of the triangles.
True
Is DE side in one of the triangles?
Not true
Given the following triangle:
Write down the height of the triangle ABC.
AD
Given the following triangle:
Write down the height of the triangle ABC.
Given the following triangle:
Write down the height of the triangle ABC.
Given the following triangle:
Write down the height of the triangle ABC.
Determine the type of angle given.
Determine the type of angle given.
Given the following triangle:
Write down the height of the triangle ABC.
BD
Given the following triangle:
Write down the height of the triangle ABC.
AD
Given the following triangle:
Write down the height of the triangle ABC.
BD
Determine the type of angle given.
Map
Determine the type of angle given.
Straight
Determine the type of angle given.
Determine the type of angle given.
Can a plane angle be found in a triangle?
Can a triangle have a right angle?
AB is a side in triangle ADB
Determine the type of angle given.
Acute
Determine the type of angle given.
Obtuse
Can a plane angle be found in a triangle?
No
Can a triangle have a right angle?
Yes
AB is a side in triangle ADB
True