Magnification Flashcards
Case examples on how to predict magnification
- pt with AMD presents with 20/100 BCVA OD, OS after refraction
- use kestenbaums rule (100/20) to start with a +5.00D lens for MNRead
- pt has critical print size of 2M with +5.00 add over refraction at 20cm
- use +10D add at 10cm and retest MNRead
- pt is able to read 1M fluently
- can proceed to use devices with equivalent power of +10D (microscope, magnifiers, etc)
The apparent enlargement of an object by an optical instrument that is the ratio of the dimensions of an image formed by the instrument to the corresponding dimensions of the object-also called power
Magnification
Types of magnification
Relative distance magnification
Relative size magnification
Angular magnification
Electronic magnification
If an object is closer, it appears relatively larger, because it has greater angular subtense even though its size is unchanged
Relative distance magnification
Relative distance magnification=
R/d (old distance/new distance)
RDM: an object moved into half the original distance will appear ____ as large
Twice
RDM: the magnification produced related to the change in viewing distance how?
Inversely proportional
A patient reports that they are able to easily read the weather reports on TV since rearranging the living room furniture. The TV was 12 feet from their favorite chair, but is not only 4 feet away. How much RDM does the new arrangement provide
3x (double check)
Relative size magnification
Making something bigger so that it can seen
- large print books
- large print check books
- bold face watches
Relative size magnification=
New size/reference size
Print in large print version of The NY Times measures 4.5mm tall for a lower case “e”. The regular print version measures 1.5mm tall. How much RSM is provided by the large print version
3x (double check)
What is the M size of the large print NY time letter (4.5mm tall lower case letters) version?
4.5M (double check)
Results from apparent increase in angular subtense
Angular magnification
What is not changed in angular magnification
Neither the objects size nor viewing distance is changed
Angular subtense of light rays is changed by an optical system
Maximum angular magnification
M=1 + hF
M=magnification relative to the objective viewed without the lens
h=distance from lens to eye (in meters)
F=dioptric strength of lens
For this relationship to hold true, the lens must be one focal length from the object