Meidokon Wiki
  • Comments
  • Immutable Page
  • Menu
    • Navigation
    • RecentChanges
    • FindPage
    • Local Site Map
    • Help
    • HelpContents
    • HelpOnMoinWikiSyntax
    • Display
    • Attachments
    • Info
    • Raw Text
    • Print View
    • Edit
    • Load
    • Save
  • Login

Useful(?) links

  • furinkan's stuff

  • Postfix snippets


  • SystemInfo

  • This sidebar

Navigation

  • FrontPage
  • RecentChanges
  • FindPage
  • HelpContents
Revision 6 as of 2012-02-21 13:46:15
MeidokonWiki:
  • furinkan
  • photography
  • field_of_view

Stats for a full-frame 35mm camera, taken from lens manufacturers' spec sheets.

  • 50mm = 46 degrees
  • 70mm = 34 degrees
  • 135mm = 18 degrees
  • 200mm = 12 degrees

Now, those are presumably across a circular diameter (ie. the diagonal of a frame).

Contents

  1. Working in landscape orientation
    1. For a 50mm lens
    2. 70mm lens
    3. 135mm lens
    4. 200mm lens
  2. Working in portrait orientation
    1. For a 50mm lens
    2. 70mm lens
    3. 135mm lens
    4. 200mm lens
  3. Portrait mode with 2m fixed height subject
    1. 50mm lens
    2. 70mm lens
    3. 135mm lens
    4. 200mm lens

Working in landscape orientation

For a 3m wide backdrop, your hypotenuse in 3:2 aspect ratio is sqrt(13), or 3.6m.

Now use some trig to convert those angles into 3.6m.

For a 50mm lens

  • theta = 23 degrees
  • Opposite = 180cm

50mm_triangle.png

tan(23 degrees) = 180 / working distance

0.42 = 180 / working distance

1/0.42 = working distance / 180

180/0.42 = working distance

working distance = 428cm?

4.3 metres

My mathematical gut feeling says this is wrong... but it seems about right when I hold the 50mm up to my eye.

70mm lens

theta = 17 degrees

working distance = 180 / tan(17)
                 = 180 / 0.306
                 = 588cm

5.9 metres

135mm lens

theta = 9 degrees

working distance = 180 / tan(9)
                 = 180 / 0.158
                 = 1136cm

11.3 metres

200mm lens

theta = 6 degrees

working distance = 180 / tan(6)
                 = 180 / 0.105
                 = 1712cm

17.1 metres

Working in portrait orientation

For a 3m wide backdrop, your hypotenuse in 2:3 aspect ratio is sqrt(29.25), or 5.4m.

Now use some trig to convert those angles into 5.4m.

For a 50mm lens

theta = 23 degrees

working distance = 270 / tan(23)
                 = 270 / 0.424
                 = 636cm

6.3 metres

70mm lens

theta = 17 degrees

working distance = 270 / tan(17)
                 = 270 / 0.306
                 = 883cm

8.8 metres

135mm lens

theta = 9 degrees

working distance = 270 / tan(9)
                 = 270 / 0.158
                 = 1704cm

17 metres

200mm lens

theta = 6 degrees

working distance = 270 / tan(6)
                 = 270 / 0.105
                 = 2568cm

25.6 metres

Portrait mode with 2m fixed height subject

  • 2m high
  • 1.33m wide
  • 2.4m diagonal

  • 1.2m for right-angle triangle (120cm)

50mm lens

  • theta = 23 degrees
  • working distance = 120 / tan(23)
  • 2.82 metres

70mm lens

Working distance = 120 / 0.306 = 3.92 metres

135mm lens

Working distance = 120 / 0.158 = 7.59 metres

200mm lens

Working distance = 120 / 0.105 = 11.4 metres

  • MoinMoin Powered
  • Python Powered
  • GPL licensed
  • Valid HTML 4.01
MoinMoin Release 1.9.11 [Revision release], Copyright by Juergen Hermann et al.