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Online Tests
Statistics Ics Part 2 Chapter 7 Online Test MCQs With Answers
Question # 1
Methods of semi-averages gives an
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accurate result
objective result
authentic result
none of these
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Question # 2
The secular trend is measured by the method of semi-averages when:
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Time series contains yearly value
Trend is linear
Time series contains odd number of values
None of them
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Question # 3
The basic components of a time series are:
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2
3
4
5
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Question # 4
In the measurement of secular trend the moving averages
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give the trend in a straight line
measure the seasonal variations
smoothes out a time series
measure irregular fluctuations
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Question # 5
The straight line is fitted to a time series when the movements in the time series are
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linear
quadratic
cubic
constant
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Question # 6
The graph of a time series is called
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histogram
polygon
straight line
historigram
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Question # 7
The trend values in freehand curve method are obtained by:
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Equation of straight line
Second degree parabola
Signal
Graph
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Question # 8
The systematic components of time series which follow regular pattern of variations are called:
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Noise
Signal
Additive model
Multiplicative model
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Question # 9
For a least squares linear trend=ŷ = a + bx, b is the
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variable
intercept
trend
slope
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Question # 10
The elimination or addition of a few more time periods may change its
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speed
value
direction
none of these
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Question # 11
The additive model of the time series is:
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Y = T + S + C + I
TSCI
Y = a + bX
Y = a + bX + cX
2
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Question # 12
Sum of squares of residuals is denoted by
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∑
e
∑
e
2
∑
e
3
∑
e
4
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Question # 13
For a least squares linear trend Y = a + bX
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ΣY = ΣY
ΣY = 0
ΣY > ΣY
None of them
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Question # 14
The multiplicative time series model is:
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Y = T + S + C + I
TSCI
Y = a + bX
Y = a + bX + cX
2
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Question # 15
The unsystematic sequence which follows irregular pattern of variations is called:
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Noise
Signal
Linear
Non-linear
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Question # 16
The equation of the quadratic (parabolic) trend is
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ŷ=a+bx
ŷ=a+by
ŷ=a+bΣx+cΣx
2
ŷ=a+bx+cx
2
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Question # 17
ŷ=a+bx, this line will be called least squares line if it makes=Σ(y-a-bx)2
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maximum
constant
minimum
variable
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