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Questions › UoH › UoH 2010 › Q63
1 mark, −0.33Statistics › Index numbers and time-series basics › Constructing price indicesModerateabout 1 min

UoH 2010 Question 63: Index numbers and time-series basics

If pz1p^{1}_{z}pz1​ and qb1q^{1}_{b}qb1​ are price and quantity in year 1 and pzop^{o}_{z}pzo​ and qboq^{o}_{b}qbo​ are price and quantity in year O (Base Year), which of the following is true?

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If p¹_z and q¹_b are price and quantity in year 1 and p^o_z and q^o_b are price and quantity in year O (Base Year), which of the following is true? (A) Laspeyer's Index Number = Σ p¹_z q^o_b / Σ p^o_z q^o_b (B) Laspeyer's Index Number = Σ p¹_z q¹_b / Σ p^o_(1z) q^o_b (C) Paasche's Index Number = Σ p¹_z q¹_b / Σ p^o_(1z) q^o_b (D) Paasche's Index Number = Σ p¹_z q¹_b / Σ p¹ₐ q^o_b

Also written as: If p^1_z and q^1_b are price and quantity in year 1 and p^o_z and q^o_b are price and quantity in year O (Base Year), which of the following is true?

Index numbers and time-series basics has come up 25 times in 6 exams since 2006.

What this question tests

This question is on Constructing price indices, part of Index numbers and time-series basics in Statistics.

Building an index from prices and quantities with different weighting schemes.

TestStop has 15 past-paper questions on this subtopic.

Practise Index numbers and time-series basicsMore on Constructing price indices

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Question from the UoH 2010 paper. Solutions are TestStop's own. Not affiliated with or endorsed by any examination authority.