How do you calculate the length of a line from the coordinates? - page 19

 
Integer:

Would you stop being stupid?

Were we on a first-name basis?

What exactly am I stupid about?

 
AlexSTAL:

Mikhail Andreevich!

The problem was, and still is - to compare by how many percent one segment is larger than another (on one TF, on one scale at one moment in time).

When measured with a tape measure or when converted to one system of calculation (pixels), everything is fine.

How to do without a ruler and without pixels, that is the question

so on the hypotenuse, what's the other cut?

Again - there is a sub. THEN you have to count bars for X and then bring them to the minute scale (i.e. multiply by Period()).

Pythagoras will give the answer about the length of the hypotenuse. It doesn't matter to me what it is measured in... If I'm linear as in the graph. :)

We measure another one. and also, if there's a need - from a senior tf back a bit, the pixels won't let you do it correctly.

Everything is linearly comparable.

Roulette will not let you lie!

;)

 
FreeLance:

Pythagoras will give the answer about the length of the hypotenuse.

Well, with Pythagoras any fool can calculate, and you do the same but without. That's the difficulty. :)

 
another one, call an ambulance ))))
 
Andrei01:

Well, with Pythagoras any fool can calculate, and you do the same but without. That's the difficulty. :)

Hypotenuse = time/ cos(|angle|)
 
FreeLance:
hypotenuse= time/ cos(| angle|)
any fool can do it with an angle too... but without an angle. :)
 
FreeLance:
hypotenuse= time/ cos(| angle|)

Dear Mikhail Andreyevich, would it be impertinent to ask you to show ( draw ) this on the chart in MT4
 
FreeLance:
hypotenuse= time/ cos(|angle|)

))), time at an angle of 40 degrees


 

One gets the impression that no one has even seen a school textbook in their eyes...

:о)

Open Bronstein-Semendyaev, in your old age, and look at transcendental functions...

On the example of a triangle. its angles. its cathetuses.

And other tangents, sines and cosines.

;)

 
FreeLance:

Hence we need to count the bars for X and then convert them to a minute scale (i.e. multiply by Period()).

Pythagoras will give the answer about the length of the hypotenuse.

Line segment 1: 70 bars (X axis) / 0.00745 pips (Y axis)

Line segment 2: 218 bars (X axis) / 0.00302 pips (Y axis)

Ruler applied to the monitor: 234 mm / 351 mm, ratio 1.08

Calculation with pixel scaling: 857.5 pixels / 955.6 pixels, ratio 1.11

Pythagoras theorem: 70 / 218, ratio 3.11

Reason: