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two lines are of regression are given by 5 x + 7 Y - 22 is equal to zero and 6 X + 2y - 22 is equals to zero if the variance of Y is 15 find the standard deviation of x
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two lines are of regression are given by 5 x + 7 Y - 22 is equal to ze...
Explanation:

Regression Lines:
Two regression lines are given as follows:

- 5x + 7y - 22 = 0
- 6x + 2y - 22 = 0

Variance of Y:
The variance of Y is given as 15.

Standard Deviation of X:
We need to find the standard deviation of X.

Formula:
The formula to find the standard deviation of X is as follows:

- Standard Deviation of X = √(∑(x - x̄)² / N)

Where,

- x is the value of X
- x̄ is the mean of X
- N is the total number of values of X

Steps to Find Standard Deviation of X:
We need to follow the below steps to find the standard deviation of X.

- Firstly, we need to find the mean of X (x̄).
- Secondly, we need to calculate the sum of squares of deviations of each value of X from the mean of X.
- Thirdly, we need to divide the sum of squares of deviations of each value of X from the mean of X by the total number of values of X (N).
- Finally, we need to take the square root of the result obtained in step 3 to get the standard deviation of X.

Conclusion:
Thus, we can find the standard deviation of X using the above formula and steps. The given regression lines and variance of Y are used to find the standard deviation of X.
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two lines are of regression are given by 5 x + 7 Y - 22 is equal to zero and 6 X + 2y - 22 is equals to zero if the variance of Y is 15 find the standard deviation of x Related: Correlation And Regression (Part-1)?
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