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Bunuel
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IMO B

The best way to solve this question is given you know inequality rule that says:

You can eliminate two variables on two sides of the inequality if they are equal and positive.


so lets look at each option individually:

(A) a + c < b + d

a = b and both are positive hence using the above rule we have: a + c < a + d OR c < d .............. FALSE

(B) a + c > b + d

a = b and both are positive hence using the above rule we have: a + c > a + d OR c > d .............. TRUE

(C) a – c > b – d

a = b and both are positive hence using the above rule we have: a – c > a – d OR - c > -d .............. FALSE remember: c > d

(D) ac < bd

a = b and both are positive hence using the above rule we have: ac < ad OR c < d .............. FALSE

(E) a + c < b – d

a = b and both are positive hence using the above rule we have: a + c < a – d OR c < -d .............. FALSE


Hence, IMO answer is B
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Quote:
a and b are positive numbers. If a = b and c > d, then
When a constant is added to both the sides of the inequality, the inequality sign does not change.
Hence, when 'a' is added to both the sides
a + c > a + d
as a = b; a + c > b + d

B is correct
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