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HSC Commerce (Marathi Medium) 12th Standard Board Exam [इयत्ता १२ वी] - Maharashtra State Board Question Bank Solutions

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Choose the correct alternative:

y = 5 – 2.8x and x = 3 – 0.5 y be the regression lines, then the value of byx is 

[11] Linear Regression
Chapter: [11] Linear Regression
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State whether the following statement is True or False:

The equations of two regression lines are 10x – 4y = 80 and 10y – 9x = 40. Then bxy = 0.9

[11] Linear Regression
Chapter: [11] Linear Regression
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State whether the following statement is True or False:

y = 5 + 2.8x and x = 3 + 0.5y be the regression lines of y on x and x on y respectively, then byx = – 0.5

[11] Linear Regression
Chapter: [11] Linear Regression
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State whether the following statement is True or False:

If equation of regression lines are 3x + 2y – 26 = 0 and 6x + y – 31= 0, then mean of X is 7

[11] Linear Regression
Chapter: [11] Linear Regression
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State whether the following statement is True or False:

bxy is the slope of regression line of y on x

[11] Linear Regression
Chapter: [11] Linear Regression
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Among the given regression lines 6x + y – 31 = 0 and 3x + 2y – 26 = 0, the regression line of x on y is ______

[11] Linear Regression
Chapter: [11] Linear Regression
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If the regression equations are 8x – 10y + 66 = 0 and 40x – 18y = 214, the mean value of y is ______

[11] Linear Regression
Chapter: [11] Linear Regression
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The equations of the two lines of regression are 2x + 3y − 6 = 0 and 5x + 7y − 12 = 0. Identify the regression lines

[11] Linear Regression
Chapter: [11] Linear Regression
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The age in years of 7 young couples is given below. Calculate husband’s age when wife’s age is 38 years.

Husband (x) 21 25 26 24 22 30 20
Wife (y) 19 20 24 20 22 24 18
[11] Linear Regression
Chapter: [11] Linear Regression
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The equations of the two lines of regression are 6x + y − 31 = 0 and 3x + 2y – 26 = 0. Identify the regression lines

[11] Linear Regression
Chapter: [11] Linear Regression
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The equations of the two lines of regression are 6x + y − 31 = 0 and 3x + 2y – 26 = 0. Calculate the mean values of x and y

[11] Linear Regression
Chapter: [11] Linear Regression
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Two samples from bivariate populations have 15 observations each. The sample means of X and Y are 25 and 18 respectively. The corresponding sum of squares of deviations from means are 136 and 148 respectively. The sum of product of deviations from respective means is 122. Obtain the regression equation of x on y

[11] Linear Regression
Chapter: [11] Linear Regression
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If n = 5, Σx = Σy = 20, Σx2 = Σy2 = 90, Σxy = 76 Find the regression equation of x on y

[11] Linear Regression
Chapter: [11] Linear Regression
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If n = 6, Σx = 36, Σy = 60, Σxy = –67, Σx2 = 50, Σy2 =106, Estimate y when x is 13

[11] Linear Regression
Chapter: [11] Linear Regression
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The regression equation of x on y is 40x – 18y = 214  ......(i)

The regression equation of y on x is 8x – 10y + 66 = 0  ......(ii)

Solving equations (i) and (ii),

`barx = square`

`bary = square`

∴ byx = `square/square`

∴ bxy = `square/square`

∴ r = `square`

Given variance of x = 9

∴ byx = `square/square`

∴ `sigma_y = square`

[11] Linear Regression
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The complicated but efficient method of measuring trend of time series is ______

[12] Time Series
Chapter: [12] Time Series
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The simplest method of measuring trend of time series is ______

[12] Time Series
Chapter: [12] Time Series
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The method of measuring trend of time series using only averages is ______

[12] Time Series
Chapter: [12] Time Series
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State whether the following statement is True or False:

The secular trend component of time series represents irregular variations

[12] Time Series
Chapter: [12] Time Series
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State whether the following statement is True or False: 

Moving average method of finding trend is very complicated and involves several calculations

[12] Time Series
Chapter: [12] Time Series
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Maharashtra State Board HSC Commerce (Marathi Medium) 12th Standard Board Exam [इयत्ता १२ वी] Question Bank Solutions
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