From the given options choose the one in which the set of numbers do n

1.	From the given options choose the one in which the set of numbers do not follow the same Logic/Rule/Relation as the numbers given in below set.(165, 16, 91)1. (99, 14, 97)2. (76, 11, 45)3. (85, 13, 59)4. (57, 9, 24)
Answer» Correct Answer - Option 3 : (85, 13, 59) Given: (165, 16, 91) The logic followed here is: (165, 16, 91) → \(\sqrt{165 + 91} = \sqrt{256} = 16\) By checking options, (1) (99, 14, 97) → \(\sqrt{99 + 97} = \sqrt{196} = 14\) (2) (76, 11, 45) → \(\sqrt{76 + 45} = \sqrt{121} = 11\) (3) (85, 13, 59) → \(\sqrt{85 + 59} = \sqrt{144} = 12 \neq 13\) (4) (57, 9, 24) → \(\sqrt{57 + 24} = \sqrt{81} = 9\) Hence, (85, 13, 59) is the correct answer. We have to find the option that does not follow the same logic that is given in the question.

From the given options choose the one in which the set of numbers do not follow the same Logic/Rule/Relation as the numbers given in below set.(165, 16, 91)1. (99, 14, 97)2. (76, 11, 45)3. (85, 13, 59)4. (57, 9, 24)

Answer» Correct Answer - Option 3 : (85, 13, 59)

Given: (165, 16, 91)

The logic followed here is:

(165, 16, 91) → \(\sqrt{165 + 91} = \sqrt{256} = 16\)

By checking options,

(1) (99, 14, 97) → \(\sqrt{99 + 97} = \sqrt{196} = 14\)

(2) (76, 11, 45) → \(\sqrt{76 + 45} = \sqrt{121} = 11\)

(3) (85, 13, 59) → \(\sqrt{85 + 59} = \sqrt{144} = 12 \neq 13\)

(4) (57, 9, 24) → \(\sqrt{57 + 24} = \sqrt{81} = 9\)

Hence, (85, 13, 59) is the correct answer.

We have to find the option that does not follow the same logic that is given in the question.