Shadow Growth Equation:
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Shadow growth refers to the rate at which a shadow changes in length over time. It's calculated by measuring the change in shadow length (ΔL) divided by the time interval (Δt) over which the change occurred.
The calculator uses the shadow growth equation:
Where:
Explanation: The equation calculates the rate of shadow length change, which can be useful in astronomy, photography, and sundial design.
Details: Calculating shadow growth rate helps in understanding the movement of the sun, designing accurate sundials, and in various photographic applications where lighting changes are important.
Tips: Enter the change in shadow length in meters and the time interval in seconds. Both values must be positive numbers, with time being greater than zero.
Q1: What factors affect shadow growth rate?
A: The primary factors are the sun's angle in the sky and the height of the object casting the shadow.
Q2: What are typical shadow growth rates?
A: Rates vary greatly depending on time of day and latitude, with fastest changes occurring around solar noon.
Q3: How precise should measurements be?
A: For scientific applications, measurements should be as precise as possible. For general use, measurements to the nearest centimeter and second are usually sufficient.
Q4: Can this be used for artificial light sources?
A: Yes, as long as the light source is stationary relative to the object casting the shadow.
Q5: What are some practical applications?
A: Sundial design, photography lighting planning, and educational demonstrations of solar motion.