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Facts about Standard Deviation: (1) Multiplying all the numbers change Standard Deviation (2) Adding and subtracting all the numbers with the same number keeps the standard deviation same. If you observe Set I and III are added versions of Set Q . Set I: 5 has been added to the Set Q Set III: Subtract each element from 80 and you would find a number there in the Set Q. Set II: elements are multiplied by 2 and standard deviation changes.

Bunuel Can you help us with a way as to how do we tackle such questions?

Dear Keats, I see that the genius Bunuel answered your request briefly.

I will echo his concern. My friend, one of the habits of excellence is asking excellent questions. When you ask a vague one-line question, the presupposition behind that question is that responsibility for the process of education lies with the expert asked, in this case, Bunuel. In fact, 100% of the responsibility for your learning lies with you. One tangible way to demonstrate this responsibility is to ask thorough and detailed questions that make explicitly clear exactly what you understand and exactly what you don't understand. See: Asking Excellent Questions

Re: Set Q consists of the following five numbers [#permalink]

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Re: Set Q consists of the following five numbers [#permalink]

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