Analyzing Linear Data
The linear data analyzing is the one of the session in statistics
, the analyzing data deals with two variables, that is x and y. For each term, we know both x and y and also we need to find the best direct line throughout the data.
In some situations, the slope and/or intercept have an exact meaning. In additional cases, we use the linear data line as a standard curve to discover the fresh standards of x from y, or y from x.
Definition of Analyzing Linear Data :
The data analysis is simple way to verify data may be linear or not .Moreover times it is appropriate to display the data through the points, graph then its try to draw a straight line by using the data. The analyzing of linear data set, the data values should have straight line with one dimension
Steps for Analyzing Linear Data:
The Linear data contains variables, constants and the polynomials. That the equation can converse the variable with their degree and numbers. These are the types of equations contains more that single variable. The data can be analyzing through the graph. So, the data can be checked from the equations.
For example: x = 6+10 and x= 5-y.
From the equation we have to examine the x and y values.
At the first step, you can examine the initial equations and you will get the one value of x or y.
X= 6+10
X=5-y.
Substitute x=16 in the next equation,
16 = 5-y.
16-5 =-y.
11 =-y.
So, y =-11.
So the solution is (16,-11) and (16,-6), (16, 1) and so on..
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Example Problems on Analyzing Linear Data
Q 1:
Analyzing the linear data which are given from the problem.
3x-5 = 16.
Sol :
The given equation is 3x -5 =16.
According to the first step, we can add the data 5 in both sides.
3x -5 +5 =16+5.
So, we can get the equation as,
3x=21.
According to the step 2, we can divide the given equation through the data 3.
3x /3 = 21 /3.
After the division we can get the solution as,
X= 7.
Thus the linear data should be analyzed and the data value is 7.
Q 2:
Analyzing the linear data which are given from the problem.
10y + 4 = 8.
Sol :
The equation is 10y+4 =8.
According to the step 1, we can subtract the equation through 4.
10y+ 4-4 =8-4.
So we get the equation as,
10y= 4.
According to the step 2, we can divide the equation by 2.
10 / 2 y = 4 /2.
So, the solution is 5y =2.
According to the step 2, we can divide the equation by 5.
Y = 2 /5.
Thus the data should be analyzed and the solution is 2/5.
by: nitinp
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