If a : b :: c : d is correct then is also correct.
A
a : b : : d : c
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B
b : a : : c : d
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C
b : a : : d : c
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Solution
The correct option is C b : a : : d : c If a : b : : c : d then ab=cd which can be written as ba=dc i.e., b : a : : d : c Therefore a : b : : c : d can be written as b : a : : d : c This is called the invertendo property of proportions.