Assuming the same rate of change continues for the following data:
The equation of the straight line trend using the least square method is: |
$y=9.4x+ 18940.6$ $y=9.4x-18940.6$ $y=9.4x+ 56.8 $y=9.4x- 56.8 |
$y=9.4x-18940.6$ |
The correct answer is Option (2) → $y=9.4x-18940.6$ ** Given data: Years (x): 2019, 2020, 2021, 2022, 2023 Profit (y): 38, 40, 65, 72, 69 Using least squares, the straight-line trend is of the form: $y = a + bx$ Calculated using least-squares computation: $b = 9.40$ $a = -18940.60$ The required trend equation is: $y = -18940.6 + 9.4x$ |