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Basically, all movements are (small) straight lines, the volume of a straight line is easily calculated as you already guessed.

To calculate the volume to be extruded you multiply the following parameters:

  • the layer height (h)
  • flow modifier (e.g. as pertectagepercentage) (SF)
  • extruder nozzle diameter (dn) (or extruder line width if different from nozzle diameter)
  • distance of the straight line (l)

With this volume you can calculate how much filament you need to extrude. To get the length (thus the length defined by the E parameter), divide the obtained volume by surface area of your used filament by:

  • π * (filament radius)2 or alternatively π /4 * (filament diameter)2 = (π /4 * df2)

To sum up, the value of E is given by:

 

$$ E_{value} = \frac{h \times {SF} \times d_{n} \times l}{\frac{\pi}{4}d_{f}^2} = \frac{4 \times h \times {SF} \times d_{n} \times l}{\pi \times d_{f}^2} $$

Basically, all movements are (small) straight lines, the volume of a straight line is easily calculated as you already guessed.

To calculate the volume to be extruded you multiply the following parameters:

  • the layer height (h)
  • flow modifier (e.g. as pertectage) (SF)
  • extruder nozzle diameter (dn)
  • distance of the straight line (l)

With this volume you can calculate how much filament you need to extrude. To get the length (thus the length defined by the E parameter), divide the obtained volume by surface area of your used filament by:

  • π * (filament radius)2 or alternatively π /4 * (filament diameter)2 = (π /4 * df2)

To sum up, the value of E is given by:

 

$$ E_{value} = \frac{h \times {SF} \times d_{n} \times l}{\frac{\pi}{4}d_{f}^2} = \frac{4 \times h \times {SF} \times d_{n} \times l}{\pi \times d_{f}^2} $$

Basically, all movements are (small) straight lines, the volume of a straight line is easily calculated as you already guessed.

To calculate the volume to be extruded you multiply the following parameters:

  • the layer height (h)
  • flow modifier (e.g. as percentage) (SF)
  • extruder nozzle diameter (dn) (or extruder line width if different from nozzle diameter)
  • distance of the straight line (l)

With this volume you can calculate how much filament you need to extrude. To get the length (thus the length defined by the E parameter), divide the obtained volume by surface area of your used filament by:

  • π * (filament radius)2 or alternatively π /4 * (filament diameter)2 = (π /4 * df2)

To sum up, the value of E is given by:

$$ E_{value} = \frac{h \times {SF} \times d_{n} \times l}{\frac{\pi}{4}d_{f}^2} = \frac{4 \times h \times {SF} \times d_{n} \times l}{\pi \times d_{f}^2} $$

Improved answer
Source Link
0scar
  • 37.1k
  • 12
  • 67
  • 155

Basically, all movements are (small) straight lines, the volume of a straight line is easily calculated as you already guessed.

To calculate the volume to be extruded you multiply the following parameters:

  • the layer height (h)
  • flow modifier (e.g. as pertectage) (SF)
  • extruder nozzle diameter (dn)
  • distance of the straight line (l)

With this volume you can calculate how much filament you need to extrude. To get the length (thus the length defined by the E parameter), divide the obtained volume by surface area of your used filament by:

  • π * (filament radius)2 or alternatively π /4 * (filament diameter)2 = (π /4 * df2)

To sum up, the value of E is given by:

$$ E_{value} = \frac{h \times {SF} \times d_{n} \times l}{\frac{\pi}{4}d_{f}^2} = \frac{4 \times h \times {SF} \times d_{n} \times l}{\pi \times d_{f}^2} $$

Basically, all movements are (small) straight lines, the volume of a straight line is easily calculated as you already guessed.

To calculate the volume to be extruded you multiply the following parameters:

  • the layer height (h)
  • flow modifier (e.g. as pertectage) (SF)
  • extruder nozzle diameter (dn)
  • distance of the straight line (l)

With this volume you can calculate how much filament you need to extrude. To get the length (thus the length defined by the E parameter), divide the obtained volume by surface area of your used filament by:

  • π * (filament radius)2 or alternatively π /4 * (filament diameter)2

To sum up, the value of E is given by:

$$ E_{value} = \frac{h \times {SF} \times d_{n} \times l}{\frac{\pi}{4}d_{f}^2} = \frac{4 \times h \times {SF} \times d_{n} \times l}{\pi \times d_{f}^2} $$

Basically, all movements are (small) straight lines, the volume of a straight line is easily calculated as you already guessed.

To calculate the volume to be extruded you multiply the following parameters:

  • the layer height (h)
  • flow modifier (e.g. as pertectage) (SF)
  • extruder nozzle diameter (dn)
  • distance of the straight line (l)

With this volume you can calculate how much filament you need to extrude. To get the length (thus the length defined by the E parameter), divide the obtained volume by surface area of your used filament by:

  • π * (filament radius)2 or alternatively π /4 * (filament diameter)2 = (π /4 * df2)

To sum up, the value of E is given by:

$$ E_{value} = \frac{h \times {SF} \times d_{n} \times l}{\frac{\pi}{4}d_{f}^2} = \frac{4 \times h \times {SF} \times d_{n} \times l}{\pi \times d_{f}^2} $$

Improved answer
Source Link
0scar
  • 37.1k
  • 12
  • 67
  • 155

Basically, all movements are (small) straight lines, the volume of a straight line is easily calculated as you already guessed.

To calculate the volume to be extruded you multiply the following parameters:

  • the layer height (h)
  • flow modifier (e.g. as pertectage) (SF)
  • extruder nozzle diameter (dn)
  • distance of the straight line (l)

With this volume you can calculate how much filament you need to extrude. To get the length (thus the length defined by the E parameter), divide the obtained volume by surface area of your used filament by:

  • π * (filament radius)2 or alternatively π /4 * (filament diameter)2

To sum up, the value of E is given by:

enter image description here

$$ E_{value} = \frac{h \times {SF} \times d_{n} \times l}{\frac{\pi}{4}d_{f}^2} = \frac{4 \times h \times {SF} \times d_{n} \times l}{\pi \times d_{f}^2} $$

Basically, all movements are (small) straight lines, the volume of a straight line is easily calculated as you already guessed.

To calculate the volume to be extruded you multiply the following parameters:

  • the layer height (h)
  • flow modifier (e.g. as pertectage) (SF)
  • extruder nozzle diameter (d)
  • distance of the straight line (l)

With this volume you can calculate how much filament you need to extrude. To get the length (thus the length defined by the E parameter), divide the obtained volume by surface area of your used filament by:

  • π * (filament radius)2 or alternatively π /4 * (filament diameter)2

To sum up, the value of E is given by:

enter image description here

Basically, all movements are (small) straight lines, the volume of a straight line is easily calculated as you already guessed.

To calculate the volume to be extruded you multiply the following parameters:

  • the layer height (h)
  • flow modifier (e.g. as pertectage) (SF)
  • extruder nozzle diameter (dn)
  • distance of the straight line (l)

With this volume you can calculate how much filament you need to extrude. To get the length (thus the length defined by the E parameter), divide the obtained volume by surface area of your used filament by:

  • π * (filament radius)2 or alternatively π /4 * (filament diameter)2

To sum up, the value of E is given by:

$$ E_{value} = \frac{h \times {SF} \times d_{n} \times l}{\frac{\pi}{4}d_{f}^2} = \frac{4 \times h \times {SF} \times d_{n} \times l}{\pi \times d_{f}^2} $$

Added formula
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Grammar fix, more clear now
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superscript
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0scar
  • 37.1k
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