CUET Mathematics - From the data given below the Laspeyre's price index for the year 2016 with year 2010 as base year is | Commodity | Price year 2010 | Price year 2016 | Quantity Year 2010 | Quantity Year 2016 | |---|---|---|---|---| | A | 1 | 2 | 10 | 13 | | B | 5 | 10 | 12 | 16 | | C | 6 | 10 | 15 | 18 | | PYQs + Solutions

CUET Mathematics 2022 25 May Shift 1

Applied Mathematics

Medium

160

200

150

170

✅ Correct Option: 4

Related questions:

15 June Shift 2

The prices and the quantities of three commodities are given are :

Commodity	Price (₹) in Year 2006	Price (₹) in Year 2009	Quantities in Year 2006	Quantities in Year 2009
P	100	90	12	10
Q	80	$x$	8	7
R	60	50	4	6

The Laspeyre's price index number for year 2009 with year 2006 as base is 200. The value of $x$ is :

30 May Shift 3

Using simple average of relatives method, the price index for 2011, taking 2001 as base year, was found to be 127. If $\Sigma p_0 = 263$ , then x and y from the following data are :

Commodities	A	B	C	D	E	F
Prices (in Rs.) in 2001	80	70	x	20	18	25
Prices (in Rs.) in 2011	100	87.50	61	22	y	32.50

23 May Shift 3

Given $\sum p_0 q_0 = 800$ , $\sum p_0 q_1 = 1500$ , $\sum p_1 q_1 = 1300$ and $\sum p_1 q_0 = 900$ , where subscripts 0 and 1 are used for base year and current year respectively. The Paasche's index number is:

CUET Mathematics 2022 25 May Shift 1 PYQs

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