A light meter measures the intensity \( I \) of the light falling on it. Theory suggests that this varies as the inverse square of the distance \( d \). Which graph of the results supports this theory?
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Remember that the inverse square law applies to various physical phenomena, including gravity and light intensity.
The intensity of light follows the inverse square law, which means the intensity \( I \) is proportional to \( \frac{1}{d^2} \). The graph that best represents this is the one where intensity decreases as the square of the distance increases.