In: Finance
Year |
Sales |
1 |
900 |
2 |
1100 |
3 |
1200 |
4 |
1450 |
5 |
As per the Trend analysis the projected Sales for 5th year is 1600 (as highlighted below)
Year | Sales |
1 | 900 |
2 | 1100 |
3 | 1200 |
4 | 1450 |
5 | 1600 |
Assuming the linear regression formula for the sales data is Y (Sales) = a*X(Year) + b
where a,b = coefficient, constant
Substituting the resp. year and sales value we get below linear equation
Y (Sales) = 175 * X(Year) + 725
R-squared is the percentage of the dependent variable variation that a linear model explains. The most common interpretation of r-squared is how well the regression model fits the observed data. For example, an r-squared of 60% reveals that 60% of the data fit the regression model. Generally, a higher r-squared indicates a better fit for the model.
For our case for the given linear equation Y = 175X + 725 we get R-Square of 98.79% therby denoting how well the regression model fits the observed data.
To evaluate R-square of the values use RSQ function (=RSQ(B2:B6,A2:A6)) in excel where B2:B6 is the Sales range and A2:A6 is the Year range.