It is known that if a+b=10 then a+b-c=10-c write the euclids axiom
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Answered by
23
The Euclid's Axiom to be applied here is
"If equals be subtracted from equals, the remainders are equal"
It is because here equal a+b = 10 are subtracted from c = c which is equal.
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"If equals be subtracted from equals, the remainders are equal"
It is because here equal a+b = 10 are subtracted from c = c which is equal.
____________________________________________________________
☺☺☺ Hope this Helps ☺☺☺
Answered by
0
Here z has been added to two quantities that are equal.
So, by Euclid's second axiom, which states that, If equals are added to equals then wholes are equal,
⇒x+y+z=10+z
Hence, x+y+z=10+z is true by the second axiom of Euclid.
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