Conformations and Cycloalkanes

By James Ashenhurst

Staggered vs Eclipsed Conformations of Ethane

Last updated: December 13th, 2022 |

Staggered vs Eclipsed Conformations of Ethane, or Why Newman Projections Are Awesome

The three-dimensional shape of methane (CH4) is the same under all conditions, but ethane (C2H6) and higher alkanes can assume different three-dimensional shapes due to rotation along the C-C bond.

In this article: introducing conformational isomers, staggered and eclipsed conformations, the Newman projection, the dihedral angle (torsion angle), and the rotational barrier to ethane (torsional strain)!

Table of Contents

  1. Recap: The Tetrahedral Structure of Methane (CH4)
  2. The Three-Dimensional Structure of Ethane (C2H6)
  3. Rotations Along Carbon-Carbon Bonds: Conformational Isomers Of Ethane
  4. Eclipsed And Staggered Conformations Of Ethane
  5. The Newman Projection of Ethane
  6. The Dihedral Angle, Or Torsion Angle
  7. Mapping Out The Conformations Of Ethane By Dihedral Angle
  8. Torsional Strain
  9. Notes
  10. Quiz Yourself!
  11. (Advanced) References and Further Reading

1. Recap: The Tetrahedral Structure of Methane (CH4)

In a previous post we discussed how we know that methane CH4 is tetrahedral (See: How Do We Know That Methane Is Tetrahedral), as this shape maximizes the distance between the repulsive bonding electron pairs.

We also saw that CH4 is a perfect tetrahedron, with H-C-H bond angles of 109.5 °.

To depict methane in three dimensions, it’s customary to draw two of the C–H bonds with full lines to depict the C–H bonds in the plane of the page. The C–H bond pointing out of the page is drawn with a “wedge” (heavy) bond, and the C–H bond pointing into (behind) the page is drawn with a “dashed” bond.

This convention borrows an old artists’ trick: to give the illusion of perspective,  depict objects in the foreground with high-contrast (heavy lines), and objects in the background with low contrast (faint lines).
Hover here for a pop-up image .

Here’s are two “line-wedge” drawings of CH4. Both of these drawings depict the same three dimensional object.

three dimensional depiction of methane

Does it matter whether the “wedged” bond is drawn below or above the “dashed” bond?

No. Whether or not the wedge is drawn below or above the dash is just a matter of perspective, depicting what you’d see if you were looking “down on” or “up to” the CH4 molecule.


Many other perspective drawings of methane are possible,  the perspective where two C-H bonds are in the plane of the page has the most utility. It clearly depicts all atoms arranged tetrahedrally about the central carbon, involves the least amount of work,  and therefore tends to be the standard way to depict these molecules.

Very rarely, it’s useful to show other perspectives of CH4. For instance, did you know that when you look along one of the C–H bonds, it makes the other C-H bonds look like they are separated by angles of 120° ?

picture of a molecular model of methane ch4 looking along c-h

Note: to be clear, the H–C–H bond angle is still 109.5°. What’s being said here is that in this perspective, the three hydrogens trace out a circle, with an angle of 120° separating them). 

More on that in a moment.

2. The Three-Dimensional Structure of Ethane (C2H6)

So if that’s the structure of methane (CH4) then what is the structure of the next hydrocarbon up, ethane (C2H6) ?

All we need to do is replace one of the C-H bonds of methane with a bond to a CH3 (“methyl”) fragment.

Both carbons remain tetrahedral.

There’s several ways to draw it using a bond-line diagram. Two of them are drawn below.

drawing of ethane in the eclipsed conformation line diagram

Molecules are 3-dimensional objects. Note that these drawings both depict the same molecule, but are drawn from different perspectives.

This becomes clear if you rotate the molecule by 180 degrees.

By building a model of them both, by rotating one of them 180 degrees we can see that they are the same thing.


An important point: In chemistry, if two molecules can be superimposed on each other, that means that they are the same molecule.

3. Rotations Along Carbon-Carbon Bonds: Conformational Isomers Of Ethane

The addition of the new carbon-carbon bond in ethane brings about some additional complications that are part of what makes organic chemistry interesting (or as some of us like to say, “fun”).

Methane has the same three-dimensional shape at all times. We can draw it from a number of perspectives, but it retains the same shape.

This is not true of ethane!

The two CH3 fragments are joined by a carbon-carbon sigma bond. The connection of two atoms through a sigma bond is like connecting two Lego pieces through a single “stud” and “tube”.  Rotation can occur along the bond without disrupting the connection.

This rotation about the C-C bond can give rise to a variety of 3-dimensional shapes.

These different shapes are called, “conformations“, or, “conformational isomers“, or sometimes, “rotational isomers (rotamers)”.

That means that a second, perfectly valid, way to draw ethane, is like this:

drawing of ethane in the staggered conformation line diagram

This is a conformational isomer of the drawing of ethane we made previously (above).

The difference is subtle! These two conformational isomers can be interconverted by rotating the carbon-carbon bond 60 degrees, like this:


So the two conformational isomers represent the same molecule, but a different three-dimensional shape.

[These shapes also have subtle differences in energies – more on that in a moment. ]

4. Eclipsed And Staggered Conformations Of Ethane

In case it’s still not obvious to you how these two forms of ethane are subtly different, it might help to look at it end-on.

Let’s take the first drawing of ethane, and look along the C–C bond from the right hand side. In order to show this, we often use little symbol that is intended to look like an eye, along with an arrow showing the direction in which the “eye” is looking. Think of it as, “side-eye”.

When apply this “side-eye”,  we get this:


Note that the three hydrogens on the front carbon are directly in front of the three hydrogens in the back.

We call this the “eclipsed” conformation.

The “end-on” perspective shown in the video is a Newman projection – more on that in a second.

Now let’s take the second drawing of ethane, and look along the C–C bond from the right-hand side.


In this case, note that all the hydrogens are spaced out 60 degrees from each other.

This is referred to as the “staggered” conformation.

An important note. When we discuss “eclipsed” and “staggered” we are referring to the relationship of all three substituents in the front carbon to all three substituents in the back carbon.

This is in contrast to the dihedral angle (e.g. “syn” and “anti” relationships, discussed below) where we are comparing the orientation of one substituent on the front carbon with respect to one substituent on the back carbon.

5.  Visualizing Staggered vs Eclipsed Conformations of Ethane: Introducing The Newman Projection

As you probably noticed, the “end-on” views of the staggered and eclipsed conformations in the short videos above were drawn in a quirky way. What’s the deal with those circles?

These are Newman projections, a useful visual aid for comparing conformational isomers, named after their proponent, Melvin S. Newman of Ohio State University. [Note 2]

A Newman projection is a perspective drawing of a molecule looking “end on” along one of the bonds. It wasn’t the first proposal [Note 3] for this perspective, but it’s become the industry standard.

The “circle” is meant to depict the atom in the foreground which blocks the view of the carbon in the background.

In the case of ethane, there’s really only interesting bond to look along: the carbon-carbon bond.

Introduction to the Newman projection

Rather than consider every conformation (there are an infinite number), it greatly simplifies discussion if we to just consider the two extremes in ethane – when the C-H bonds on the neighboring carbons are at their minimum distance from each other (0°, eclipsed) or their maximum distance away from each other (60°, staggered).

6. The Dihedral Angle (Or Torsion Angle)

As a wise person once said, perspective is worth 80 IQ points.

The genius of the Newman projection is that the “end-on” perspective makes analysis of the spatial relationships between the front and back groups much more obvious.

The dihedral angle [also: torsion angle] is defined as the angle made between the four atoms A-B-C-D when looking along the B-C bond.

Definition of the dihedral angle

A clock face is a useful analogy. At 12:00, the dihedral angle is 0°. Every hour represents 30°. For the purposes of tetrahedral carbon, 30° is not very interesting (it’s doesn’t lead to an energy maximum or minimum) so let’s employ 2-hour increments instead.

analogy between dihedral angle and clock face

Among all the possible angles, the term syn refers to the situation when the two atoms are on the same side of the “equator” (dihedral angle +90° ≥ 0° ≤ –90°).  and the term “anti” refers to the situation when the two atoms are on opposite sides of the equator (dihedral angle (+90° ≤ 180° ≥ –90°)

The term “periplanar” refers to the situation when the dihedral angle of the two atoms are parallel (0°, or 12:00 in our clock analogy) or antiparallel (180°, or 6:00).

7. Mapping Out The Conformations Of Ethane By Dihedral Angle

Let’s try this with ethane.

In order to define a torsion angle, we need to arbitrarily select two of the C-H bonds on the neighboring carbons to be our reference points.

Let’s start with the two H atoms highlighted in red, with a dihedral angle of 0° (12:00 in our clock analogy).

If we start at 12:00, and keep the front CH3 in the same place while rotating the “back” CH3 in 60 degree increments, ,we get something like this:

ethane all conformations drawn with dihedral angle

It bears repeating:  staggered and eclipsed refers to the orientation of the front 3 groups with respect to the back 3 bonds.

This is different than the dihedral angle, which in this case refers to the angle made by HCCH when looking along the C–C bond.

Here’s a quick movie of what that looks like on a Newman.


There’s really only two important conformations of ethane, and they repeat themselves 3 times as we rotate the C–C bond through 360°.

8. Torsional Strain

So are the two important conformational isomers of ethane equivalent in energy?

Great question!

No they are not. As discovered by Kemp and Pitzer in 1936 [ref], the two conformations differ in energy by about 3.0 kcal/mol and the energy difference can be measured through a variety of techniques (see here).

The staggered conformation is lower in energy than the eclipsed conformation.

This means that there is a small barrier to rotation of about 3.0 kcal/mol. [Note 6] This barrier isn’t big enough to prevent “free” rotation about the C-C bond, but it does mean that the staggered and eclipsed conformations will be present in different amounts (with the staggered predominating).

[The classic reason stated for the barrier to rotation is  Van der Waals repulsion of the C–H bonds on the adjacent carbons in the eclipsed conformation. Others favor a “hyperconjugation” explanation. Further reading in the references [1 2] for the curious].

With this information in hand, we can make a graph of dihedral angle versus energy that looks like this:

energy diagram for ethane torsional strain versus dihedral angle

As the C–C bond undergoes rotation such that the molecule goes from a staggered to an eclipsed conformation, the molecule experiences strain.

This type of strain is called torsional strain, eclipsing strain, or Pitzer strain, depending on who you talk to. [Note 5]

The term “torsional strain” is an analogy to the twisting force one experiences when you twist a spring or (more commonly) a rubber band – for instance, in a rubber-band driven propeller plane.

That force you feel that makes the elastic want to “unwind” is a form of torsional strain.

9. What About Propane and Butane?

Let’s summarize:

  • Molecules are three-dimensional objects like so many other things in our daily experience
  • They can be drawn from a variety of perspectives. Changing the perspective does not change the molecule, but it can help to visualize certain characteristics.
  • Two molecules that are superimposable are the same molecule!
  • Complicating the depiction of molecules more complex than methane is the existence of free rotation about the carbon-carbon bond, leading to conformational isomers – the same molecule, but with different 3-dimensional shapes
  • Conformational isomers are interconvertible through bond rotations. Interconversion is extremely fast and happens billions of times per second.
  • There are two important conformations in ethane: the eclipsed and the staggered conformation
  • The Newman projection is a useful conceptual tool for visualizing conformations
  • When looking at a Newman projection, the dihedral angle is defined as the angle made between two designated atoms on the front and back carbons.
  • Staggered and eclipsed refer the relative orientation of all the bonds on the front carbon versus all the bonds on the back carbon. The dihedral angle and its encompassing terms (syn, anti, periplanar) refer to the relationship between one individual bond on the front carbon versus one individual bond on the back carbon.
  • The barrier to rotation in ethane is about 3.0 kcal/mol and the staggered conformation is the lowest-energy conformation
  • The term used to refer to this barrier to rotation is torsional strain

So what about higher alkanes? As you expect, things get a little bit more complicated…  but it’s really not too bad.

In the next article we’ll look at the conformations of the next alkane up,  propane (CH3CH2CH3)


Note 1. Another depiction of CH4 that is worth noting is the Fischer projection, where the horizontal bonds are wedges that “come out to hug you”, and the vertical bonds are “dashes” that point behind the page.

Fischer projection of methane and model

Note 2. Here’s a screenshot of the original Newman paper.

F2-Newman title

Here’s the Newman projections from this paper.

F3-Example of newman projections

Note 3. The Newman was not the first attempt to show this perspective. For some reason the Hermans and Bischoff projections never took off. Source.


Note 4. Technically, the dihedral angle [IUPAC] refers to the angle between two planes, and the torsion angle [IUPAC] is the dihedral angle of the A-B-C and B-C-D planes in the four-bond system A-B-C-D. Dihedral angle is a broader definition. For our purposes, we’ll treat them as equivalent terms.

Note 5. IUPAC has decided to replace “Torsional Strain” and “Pitzer strain” with “Eclipsing Strain“. The chance of this preventing people using these terms in everyday lab parlance is zero.

Note 6.  Since the torsional strain in ethane is about 3.0 kcal/mol, that would imply that each C–H eclipsing interaction is worth about 1.0 kcal/mol. In CH3-NH2 the eclipsed conformation is about 1.98 kcal/mol above the staggered conformation, and in CH3-OH the eclipsed conformation is about 1.07 kcal/mol above the staggered conformation, so these results broadly agree with the “1 kcal/mol per eclipsing C-H bond” result.


Quiz Yourself!

Click to Flip

Click to Flip

(Advanced) References and Further Reading

  1. The Entropy of Ethane and the Third Law of Thermodynamics. Hindered Rotation of Methyl Groups
    J. D. Kemp and Kenneth S. Pitzer
    Journal of the American Chemical Society 1937 59 (2), 276-279
    DOI: 10.1021/ja01281a014
    The first report of the barrier to rotation in ethane.
  2. The Infrared Spectrum of C2H6
    Lincoln G. Smith
    J. Chem. Phys. 17, 139, (1949)
    DOI: 10.1063/1.1747206
    In this paper it was determined for the first time that the staggered conformation of ethane is the lowest in energy, by measuring the infrared spectrum.
  3. Calculation of the Barrier To Internal Rotation In Ethane
    R. M. Pitzer and William S. Lipscomb
    J. Chem. Phys. 391995 (1963)
    DOI: 10.1063/1.1734572

    One of the first theoretical calculations of the rotational barrier in ethane, from future Nobel laureate William S. Lipscomb.
  4. The barrier to internal rotation in ethane
    Russell M. Pitzer
    Accounts of Chemical Research 1983 16 (6), 207-210
    DOI: 10.1021/ar00090a004
    A review on the history of determining the rotation barrier in ethane, estimated at about 2.90 kcal/mol at the time of writing (1983). Note that this is not written by the Pitzer who first reported the barrier to rotation in ethane in 1936 (K.S.) , but by his son Russell, who made important contributions to the same field in his own right.
  5. Origin of rotation and inversion barriers
    Richard F. W. Bader, J. R. Cheeseman, K. E. Laidig, K. B. Wiberg, and C. Breneman
    Journal of the American Chemical Society 1990 112 (18), 6530-6536
    DOI: 10.1021/ja00174a012
    Theoretical study of the rotational barrier in ethane, methanol and methylamine, stating that the origin of the rotational barrier is not consistent with repulsion between C-H bonds! (Although they don’t mention the phrase, “hyperconjugation”, that’s what’s being implied here).
  6. A notation for the study of certain stereochemical problems
    Melvin S. Newman
    Journal of Chemical Education 1955 32 (7), 344
    The original article by Newman describing his eponymous projection. Also introduces the term, “rotamers”.
  7. Hyperconjugation not steric repulsion leads to the staggered structure of ethane
    Pophristic, V. ; Goodman, L.
    Nature 411, 565-568 2001
    An argument that the origin of the rotational barrier in ethane is due to hyperconjugation.
  8. The Case for Steric Repulsion Causing The Staggered Conformation of Ethane
    Bickelhaupt, F.M.& Baerends, E. J.
    Angew. Chem. Int. Ed. 42, 4183-4188 2003
    DOI: 10.1002/anie.200350947
    A response to the above paper.


Comment section

12 thoughts on “Staggered vs Eclipsed Conformations of Ethane

  1. Yes, but why?
    I gave reasons why it should prevent rotation.
    Let’s assume that one molecule was in eclipsed conformation and then shift to staggered conformation(if that’s possible)
    How this molecule can return to eclipsed formation? It requires energy.
    Where this energy come from?
    If we are not adding any external energy to system then, over time all molecules should be in staggered conformation. That means this difference should prevent rotation, and yet it doesn’t. Why is that?

    1. At absolute zero (0 K ) there would be no energy available and the molecule would be locked in a staggered conformation that it would not be able to get out of.
      At 0K all molecular motion stops.
      As temperature increases, more thermal energy becomes available, and as molecules collide and rotate there will eventually become sufficient energy for the molecule to break out of the shallow potential energy “well” of 3 kcal/mol and assume other conformations.
      To make a long story short, at room temperature, a good rule of thumb is that there is about 20 kcal/mol of thermal energy available for reactions to happen at a reasonable rate.
      So at room temperature there is more than sufficient energy available for the C-C bond of ethane to be in constant rotation between the eclipsed and staggered conformations.

  2. Why exactly the energy difference between these conformations doesn’t prevent rotation?
    If molecules want to have lowest possible energy then over time staggered conformation should win, over time all molecules should have this conformation.
    Assuming, of course, we are not adding any energy to the system.

    If so, any difference, no matter how small, should prevent rotation.

    1. You are correct that the energy difference does *not* prevent rotation.
      At any given time the population of molecules in the staggered conformation will be higher than those for molecules in the eclipsed conformation because it is lower energy by about 3 kcal/mol.

  3. Hello James!

    Under the heading torsional strain, you have mentioned about a barrier to rotation and that the C-C bond isn’t free to rotate. But isn’t a C-C bond meant to rotate freely? We have restricted rotation in double bonds only right? Thanks in advance.

    1. Good question and good point. I changed that sentence to make it more clear that rotation was still free but that the staggered and eclipsed conformations would have different populations, proportional to their relative energies. Thanks!

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