How to find the diagonal of a tetrahedron - Geometry
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Given a regular tetrahedron with an edge of 
, what is the height (or diagonal)? The height is the line drawn from one vertex perpendicular to the opposite face.
Given a regular tetrahedron with an edge of
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The height of a regular tetrahedron can be derived from the formula
where 
is the length of one edge.
Therefore, plugging in the side length of 
,
.
The height of a regular tetrahedron can be derived from the formula
Therefore, plugging in the side length of
Given a regular tetrahedron with an edge of 
, what is the height (or diagonal)? The height is the line drawn from one vertex perpendicular to the opposite face.
Given a regular tetrahedron with an edge of
Tap to see back →
The height of a regular tetrahedron can be derived from the formula where is the length of one edge.
Plugging in 
we can solve for 
.
The height of a regular tetrahedron can be derived from the formula
Plugging in
Find the height of this regular tetrahedron:
Find the height of this regular tetrahedron:
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The height of a regular tetrahedron can be found using the formula 
where s is the length of the sides.
In this case, the sides have length 
, so we are multiplying 
.
We can simplify this by multiplying the numbers inside the radical:
, which simplifies to 
.
The height of a regular tetrahedron can be found using the formula
In this case, the sides have length
We can simplify this by multiplying the numbers inside the radical:
Given a regular tetrahedron with an edge of , what is the height (or diagonal)? The height is the line drawn from one vertex perpendicular to the opposite face.
Given a regular tetrahedron with an edge of
Tap to see back →
The height of a regular tetrahedron can be derived from the formula
where is the length of one edge.
Therefore, plugging in the side length of ,
.
The height of a regular tetrahedron can be derived from the formula
Therefore, plugging in the side length of
Given a regular tetrahedron with an edge of , what is the height (or diagonal)? The height is the line drawn from one vertex perpendicular to the opposite face.
Given a regular tetrahedron with an edge of
Tap to see back →
The height of a regular tetrahedron can be derived from the formula where is the length of one edge.
Plugging in we can solve for .
The height of a regular tetrahedron can be derived from the formula
Plugging in
Find the height of this regular tetrahedron:
Find the height of this regular tetrahedron:
Tap to see back →
The height of a regular tetrahedron can be found using the formula where s is the length of the sides.
In this case, the sides have length , so we are multiplying .
We can simplify this by multiplying the numbers inside the radical:
, which simplifies to .
The height of a regular tetrahedron can be found using the formula
In this case, the sides have length
We can simplify this by multiplying the numbers inside the radical:
Given a regular tetrahedron with an edge of , what is the height (or diagonal)? The height is the line drawn from one vertex perpendicular to the opposite face.
Given a regular tetrahedron with an edge of
Tap to see back →
The height of a regular tetrahedron can be derived from the formula
where is the length of one edge.
Therefore, plugging in the side length of ,
.
The height of a regular tetrahedron can be derived from the formula
Therefore, plugging in the side length of
Given a regular tetrahedron with an edge of , what is the height (or diagonal)? The height is the line drawn from one vertex perpendicular to the opposite face.
Given a regular tetrahedron with an edge of
Tap to see back →
The height of a regular tetrahedron can be derived from the formula where is the length of one edge.
Plugging in we can solve for .
The height of a regular tetrahedron can be derived from the formula
Plugging in
Find the height of this regular tetrahedron:
Find the height of this regular tetrahedron:
Tap to see back →
The height of a regular tetrahedron can be found using the formula where s is the length of the sides.
In this case, the sides have length , so we are multiplying .
We can simplify this by multiplying the numbers inside the radical:
, which simplifies to .
The height of a regular tetrahedron can be found using the formula
In this case, the sides have length
We can simplify this by multiplying the numbers inside the radical:
Given a regular tetrahedron with an edge of , what is the height (or diagonal)? The height is the line drawn from one vertex perpendicular to the opposite face.
Given a regular tetrahedron with an edge of
Tap to see back →
The height of a regular tetrahedron can be derived from the formula
where is the length of one edge.
Therefore, plugging in the side length of ,
.
The height of a regular tetrahedron can be derived from the formula
Therefore, plugging in the side length of
Given a regular tetrahedron with an edge of , what is the height (or diagonal)? The height is the line drawn from one vertex perpendicular to the opposite face.
Given a regular tetrahedron with an edge of
Tap to see back →
The height of a regular tetrahedron can be derived from the formula where is the length of one edge.
Plugging in we can solve for .
The height of a regular tetrahedron can be derived from the formula
Plugging in
Find the height of this regular tetrahedron:
Find the height of this regular tetrahedron:
Tap to see back →
The height of a regular tetrahedron can be found using the formula where s is the length of the sides.
In this case, the sides have length , so we are multiplying .
We can simplify this by multiplying the numbers inside the radical:
, which simplifies to .
The height of a regular tetrahedron can be found using the formula
In this case, the sides have length
We can simplify this by multiplying the numbers inside the radical: