Euclid's second axiom is:

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(A) Euclid's axioms are fundamental assumptions used in geometry. The list of Euclid's axioms is as follows:$1$. Things which are equal to the same th

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If equals be added to equals,the wholes are equal.

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(A) Euclid's axioms are fundamental assumptions used in geometry. The list of Euclid's axioms is as follows:$1$. Things which are equal to the same thing are equal to one another.$2$. If equals be added to equals,the wholes are equal.$3$. If equals be subtracted from equals,the remainders are equals.$4$. Things which coincide with one another are equal to one another.$5$. The whole is greater than the part.Therefore,Euclid's second axiom is: 'If equals be added to equals,the wholes are equal.'

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