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Light Modifiers

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angle of incidence angle of reflectance<br />

DIAGRAM 1-7. <strong>Light</strong> travels in a straight line. When it strikes a<br />

surface, the angle of incidence equals the angle of reflectance.<br />

This concept is key to lighting your images successfully.<br />

Direction. The placement of the main light source relative<br />

to the subject is another controlling yet subjective factor in<br />

the quality of the light in your final portrait. <strong>Light</strong> travels in<br />

a straight line, and when it strikes a surface, its angle of incidence<br />

is equal to its angle of reflectance. For example, with<br />

front lighting, the light is directly at or behind the camera,<br />

producing a zero-degree angle of incidence and thus a zerodegree<br />

angle of reflectance. The result is flat lighting—an<br />

image that has no distinct transitions from shadow to highlights.<br />

For example, if the light source is moved 45 degrees<br />

to the left or right, off the lens axis, it will reflect back at the<br />

same 45-degree angle. This concept is important when positioning<br />

your light and modifiers to show shape and create<br />

depth on your subject.<br />

THE INVERSE SQUARE LAW<br />

Understanding the Inverse Square Law is very important to<br />

becoming skilled in the art of photographic lighting. This<br />

law describes how a change in the distance of the light source<br />

to the subject will change the intensity of the light on the<br />

subject. The Inverse Square Law states that when the distance<br />

of the light to the subject doubles (2x the distance),<br />

the light on the subject will be reduced to 1/ 4 of its original<br />

intensity—because the inverse square of 2 is 1/ 4 (1/22 ). This<br />

means that when you change the distance of the light to the<br />

subject, the exposure (or the output of the light) must be<br />

adjusted to compensate.<br />

26 THE DIGITAL PHOTOGRAPHER’S GUIDE TO LIGHT MODIFIERS<br />

f/5.6 f/5.6<br />

Distance of<br />

subject to light<br />

doubled, light<br />

intensity<br />

reduced to<br />

1 /4 of<br />

original.<br />

light source remains<br />

at constant setting at<br />

camera axis<br />

Distance of<br />

subject to light<br />

halved, light<br />

intensity<br />

increased to<br />

4 times<br />

original.<br />

f/11 f/11<br />

DIAGRAM 1-8. The Inverse Square Law. If you move your subject<br />

from 3 feet to 6 feet from the main light, you’ll need four times<br />

the amount of light to arrive at the same exposure—two full stops<br />

more light. The beam of light widens as it travels farther from the<br />

source; because it illuminates a broader area, the light becomes<br />

less intense.

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