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CBSE Questions for Class 11 Commerce Economics Index Numbers Quiz 5 - MCQExams.com
CBSE
Class 11 Commerce Economics
Index Numbers
Quiz 5
If the index number of prices at a place in $$1994$$ is $$250$$ with $$11984$$ as base year, then the prices have increased on average :
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0%
$$250$$%
0%
$$150$$%
0%
$$350$$%
0%
None of above
If the $$1970$$ index with base $$1965$$ is $$200$$ and $$1965$$ index with base $$1960$$ is $$150$$, the index $$1970$$ on base $$1960$$ will be :
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0%
$$700$$
0%
$$300$$
0%
$$500$$
0%
$$600$$
Year-to-year indices in the chain-base method are called ______.
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0%
chain indices
0%
link relatives
0%
fixed based indices
0%
all the above
The weighted price relatives with selective weights can be reduced to __________.
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0%
Laspeyre's formula
0%
Paasche's formula
0%
both (a) and (b)
0%
neither (a) nor (b)
If the old series is connected with the new series of index numbers, it is known as ______.
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0%
base shifting
0%
backward splicing
0%
forward splicing
0%
none of the above
The index number of base year is 100.
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0%
Yes
0%
No
0%
May be
0%
none of them
Fisher named the geometric cross formula as an ideal index formula in the year ______.
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0%
$$1901$$
0%
$$1910$$
0%
$$1920$$
0%
$$1950$$
Paasche's index number formula uses the weights of the _______.
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0%
base period
0%
current period
0%
any arbitrarily chosen period
0%
none of the above.
Combining of two index number series having different base periods into one series with common base period is known as _______.
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0%
splicing
0%
base shifting
0%
both (a) and (b)
0%
neither (a) and (b)
Fisher's ideal formula does not satisfy _______.
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0%
time reversal test
0%
circular test
0%
factor reversal test
0%
unit test
Geometric cross formula for index number is known as _________.
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0%
Walsh ideal formula
0%
Fisher's ideal formula
0%
Bowley's standard formula
0%
none of the above.
Marshall and Edgeworth price index number formula utilizes the weights as _______.
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0%
quantities of the base year
0%
quantities of the current year
0%
combined quantities of base and given year
0%
any of the above
The Fisher Index Number is _________.
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0%
GM of Laspeyre and Paasche index numbers
0%
AM of Laspeyre and Paasche index numbers
0%
HM of Laspeyre and Paasche index numbers
0%
GM of Laspeyre and Marshall-Edge worth index numbers
The average age of $$14$$ girls in a class is $$20$$ years and of $$18$$ boys is $$23$$ years. Find average age of class.
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0%
$$21\, \frac{11}{16}$$ years
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$$21\, \frac{9}{16}$$ years
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$$21\, \frac{7}{16}$$ years
0%
$$21\, \frac{13}{16}$$ years
Explanation
Given that,
Average age of $$14$$ girls =$$20$$ years
Average age of $$18$$ boys = $$23$$ years
Using the concept of weighted average,
Average age of the class = $$\displaystyle\, \frac{14 \times 20 + 18 \times 23}{14 + 18}$$
= $$21\frac{22}{32} = 21\frac{11}{16}$$ years
Deflation of index numbers is meant for calculating _______.
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0%
real wages
0%
money income index
0%
real income index
0%
all the above.
Index number is unit free.
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0%
False
0%
True
0%
May be
0%
none of them
If Laspeyres index number is $$110$$ and Fishers ideal index number is $$109$$. Then Paasches Index number is
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0%
$$108$$
0%
$$110$$
0%
$$109$$
0%
$$118$$
Explanation
Given: Laspeyres index number is $$110$$
Fishers ideal index is $$109$$
As we know that,
The relationship between indice Laspeyre's index , Paasche's index and Fisher's ideal index is
Fisher's Ideal Index: $$\sqrt{L.I \times P.I} $$
where , L.I : Laspeyres index
P.I : Paasches index
$$\Rightarrow\ F.I = \sqrt{L.I \times P.I} $$
$$\Rightarrow 109 = \sqrt{110 \times P.I} $$
Squaring on both sides we get,
$$\Rightarrow (109)^{2} = 110 \times P.I $$
$$\Rightarrow \dfrac{109 \times 109}{110} = P.I$$
$$\Rightarrow P.I = 108$$
$$\therefore $$ The Paasches Inex is $$108$$
$$\therefore $$ Option A. $$108$$ is correct answer.
If the new series is connected with the old series, it is known as ______.
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0%
base shifting
0%
backward splicing
0%
forward splicing
0%
all the above
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