Show that, two quantities are said to be in inverse variation if their product is a constant.
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Step-by-step explanation:
if A varies inversely as B,
we write A ∝ 1/B
ie., A = m ∙ (1/B)
=> AB = m , where’m (≠ 0), which is the constant of variation.
Hence, if one variable varies inversely as another, then the product of the corresponding values of the variables is constant.
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