Some thoughts, pending further post information from the OP.
I'm using an E6B.
First, nothing much wrong with the E6B (Dalton) - a fine machine.
Numerous resources suggest "Don't worry about ETAS, it's done by the E6B automatically"
Such resources are talking utter/arrant nonsense/hogwash and reflect adversely on the knowledge of the authors. ETAS has nothing to do with the Dalton’s navigation solution. It is only relevant for the CR navigation solution. If you wish, though – with a bit of fiddling, you can read off the ETAS value on the Dalton, although that provides no other value.
That's great but it doesn't explain in simple terms (if they exist) what ETAS is.
ETAS is dead simple. It is just one of the triangle vectors used in the routine CR navigation solution. In buzzword speak, it is the resolved component of the HDG/TAS vector on the track/GS vector. No more, no less. An example might be of use ?
Let’s work up to it by considering the basic graphical solution (which is what the Dalton provides).
The first way we might go about the solution (e.g. for the usual flight planning problem) is to run it by hand using no more than a sheet of paper, a sharp pencil, a rule, a protractor, dividers and a compass.
Let’s say the problem is to find some flight plan data in the normal way –
W/V = 140/40
TR = 030
TAS =150
Find HDG and G/S.
The process is -
(a) Draw in a convenient reference direction for north (so we have a datum from which to measure directions).
(b) Pick a suitable scale for speed (if the drawing isn’t to scale, it is pretty meaningless and quite useless).
(c) Draw in a track direction with reference to north using the protractor (if you don’t have a Douglas protractor, please get yourself one). At this stage we don’t know how long to make the track to represent the G/S so just make it adequately long to suit (i.e. longer than you reckon you might need for the problem).
(d) At some convenient point along the track, draw in the W/V vector using your protractor, (remembering that wind will go from the HDG/TR vector to the TR/GS vector). Usually, this is most easily done at the end of the track vector which you have just drawn. Mark off the W/V vector length to suit wind speed with reference to the scale using the compass or rule.
(e) From the end of the W/V vector, mark off the TAS length for the HDG/TAS vector using the compass or rule reference the scale so that it just intersects the track/GS vector. This is most easily done using the compass to draw an arc from the end of the W/V vector to intersect the TR/GS vector.
(f) Measure the drift angle using the protractor. Track and drift angle give the HDG.
(g) Measure the G/S vector length using the dividers or rule.
And we end up with the following results –
HDG = 044.5
G/S = 158.8
The basic drawing described above is shown below –
That’s it. Give it a go and see just how easy it is to do. It is likely that you have never been shown how to do this nor have ever had a go at drawing up the navigation triangle on a sheet of paper. Your first couple of goes might be a bit average but you will pick it up very quickly. Just be disciplined and deliberate with your drawing and measuring actions.