What is Axis?

You’ll often hear people refer to “axis” when interpreting ECGs.

They are typically talking about the mean QRS axis, which is the direction of net ventricular depolarization represented as an angle in the frontal plane. Similarly, you can have a p wave axis or T wave axis, which are the net directions of atrial depolarization and ventricular repolarization in the frontal plane respectively.

Determining the axis of an EKG can be done with a systematic set of rules. However, in order to understand axis, you must become familiar with the hexaxial reference system.

The Hexaxial Reference System

The hexaxial reference system is a way of representing the directions of limb leads (i.e. the leads measuring currents in the frontal plane of the body) as angles.

We can derive the system by starting with the main limb leads: I, II, and III.

With some mathematics and physics that are out of the scope of this module, scientists have shown that the anatomical lead placement can be mapped to an equilateral triangle in the mathematical space. This is known as Einthoven’s triangle.

The significance of Einthoven’s triangle is we know that the internal angles of an equilateral triangle are all 60°.

We know that Lead I is perfectly horizontal (no vertical angulation) and the other leads form a 60° angle with lead I. The augmented leads form 90° angles with our other leads.

By plotting all these Limb Lead vectors on a circle, joined at the tails at a shared origin point, we get the following:

The angles assigned to the vectors depend on whether they are oriented clockwise (positive) or counter clockwise (negative) to Lead I.

Now, if we plot the negative counterparts of these vectors (oriented 180° away from the original), we get the full hexaxial reference system.

Notice there is a vector (or negative vector) located at every 30° increment around the circle.

The hexaxial reference system will help us determine the direction of current flow through the heart, along the frontal plane.

Defining QRS Axis

As mentioned before, the mean QRS axis is the direction of net ventricular depolarization in the frontal plane.

To dissect this a little:

To determine the net polarity of the QRS, think about how much of the QRS area is above and how much is below the isoelectric line. 

If more is above, it's net positive; if more is below, it's net negative; if it's equal, it's equiphasic.

Overall:

Normal Axis

Normal axis is anywhere between -30°and +90°(some sources go up to +100°).

The wide range of normal for axis is due to normal variability in the position of the heart.

In a taller chest, the heart is more vertical, and the axis points down. In a wider chest, the heart is more horizontal, and the axis points to the side.

Since the bottom surface of the heart is attached to the diaphragm, deep breathing may depress the diaphragm enough to make the heart more vertical, pushing the axis towards +90°.

In conditions like COPD, hyperinflation increases the depth of the chest at baseline, causing a more vertical heart and axis.

Axis Deviation

Methods of Axis Determination

In this section, I will cover two different ways of measuring axis, and we will use them to determine the axis in three example cases in the next section.

Method 1: The Equiphasic QRS Method

In this method, you can determine the QRS axis by following these steps:

This will make more sense with a worked example.

Method 2: The Quadrant Method

This method is slightly more intuitive. 

Let's say you have an ECG where the QRS is positive in leads I and aVF.

If the QRS is net positive in lead I, the axis must be within 90° of lead I (highlighted yellow).


If the QRS is net positive in lead aVF, the axis must be within 90° of lead aVF (highlighted blue).

Because the QRS is net positive in both, the axis must lie in the overlapping area (highlighted green). It must be normal axis.

For many cases, by just looking at leads I and aVF, we can determine which quadrant the axis lies in.

There's another really handy shortcut that arises with this method:

So, if you have to quickly determine axis, you can just look at I and II to see if they both have positive QRS complexes. If they do, you can move on. If not, you then have to put some more effort in to determine the axis deviation.

Example Workthroughs

Let's look at some example ECGs, and try to determine the axis by using both our methods!

Let's first try using Method 1:

STEP 1: 

The QRS appears equiphasic in lead III (+120°).

STEP 2: 

The axis must be perpendicular to lead III. 

Therefore, it must be either pointing to aVR (-150°) or –aVR (+30°),

STEP 3:

Since the QRS in lead aVR is negative, the axis is pointing away from this lead. 

Therefore, it must be pointing towards –aVR. That makes this a normal axis at approximately +30°.

Now let's try the same example with Method 2:

Since the QRS is net positive in both lead I and lead II, this automatically gives this a normal axis.

If you want to determine the exact angle of the QRS axis, it takes a few more steps. However, for the purposes of quick categorization, we can finish here after determining a normal axis.

Let's first try using Method 1:

STEP 1:

The QRS appears equiphasic in lead II (+60°).

STEP 2:

The axis must lie perpendicular to lead II. 

Therefore, it must either point to aVL (-30°) or –aVL (+150°). 

STEP 3:

Since the QRS is positive in aVL, the axis must point towards aVL (~30°).

Unfortunately, we do not have the answer yet. Depending on which side of the -30° the axis lies, we may have either a normal horizontal axis or a left axis deviation. If we move closer to lead –III, we have LAD. If we instead move closer to lead +I, we have normal axis. 

So let’s look at the QRS heights in those leads and see which one is taller. The axis is closer to whichever lead has the taller QRS.

Lead I

Lead -III. Since we don't actually have this lead on our ECG, we can obtain it by flipping lead III upside down.

STEP 4:

By comparing the QRS heights in leads I and –III, we can clearly see that the QRS is taller in lead –III. This makes this a left axis deviation (LAD).

Now let's try using Method 2:

Right off the bat, we cannot gauge whether this is normal axis because the QRS doesn't appear to be positive in lead II. It appears to be equiphasic.

Using the quadrant method, the QRS is positive in I and negative in aVF, putting the axis in the northeast quadrant. We look at lead II to tell us if this is normal axis or LAD.

Since lead II has an equiphasic QRS, it does not help us much here. On close examination, the depth of the S wave may be a smidge greater than the height of the r wave, which would make this a LAD. However, that's not abundantly clear.

Alternatively, to be more accurate, we must once again compare QRS heights in the aVL-adjacent leads I and –III, and see that the QRS is taller in –III, making this a left axis deviation. 

Lead I

Lead aVL

Lead -III

Let's first use Method 1:

At an initial glance, it may appear that there are two biphasic waves to choose from: lead I and lead aVR. Looking closely, it appears that the S wave in lead I is deeper than the R wave, so it's a net negative QRS, making lead aVR the better choice. However, we will work through both examples and yield equivalent results.

If we choose Lead aVR as our biphasic wave, that means our axis must be either +III or -III. 

Since the QRS in lead III is positive, the axis is +III, and we have a right axis deviation.

If we instead choose Lead I as our biphasic wave, our axis must be either +aVF or -aVF.

The QRS is positive in lead aVF, therefore our axis is +aVF. 

However, since Lead aVF lies on the boundary between normal axis and right axis deviation, we must look at the adjacent leads II and III. Since the QRS is larger in lead III than lead II, the axis is oriented more towards lead III. 

This, once again, suggests a right axis deviation.

Now let's try using Method 2:

The QRS appears slightly more negative than positive in lead I, and definitely positive in aVF. This places the axis in the southwest quadrant and makes this a right axis deviation.

If, due to inter-observer variability, someone thought Lead I was equiphasic, we would essentially follow Method 1 to find the axis.