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Weighted Arithmetic Mean...

Weighted Arithmetic Mean

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A student obtained the following marks in percentages in his semester examination English 50, Maths 65, Statistics 70, Economics 58 and Accountancy 63. The weights of these subjects are 2, 2, 1, 1 and 1 respectively. What is the weighted arithmetic mean? (a) 60 (b) 61 (c) 62 (d) 63

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If x, y, z are in arithmetic progression and a is the arithmetic mean of x and y and b is the arithmetic mean of y and z, then prove that y is the arithmetic mean of a and b.

What is the arithmetic mean of first 16 natural numbers with weights being the number itself?

OMR|Properties Of An Arithmetic Progression|Questions |Arithmetic Mean