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Question
linear regression
use your graphing calculator to find the line of best fit for the given data. use the indicated variables and proper function notation in your answer. round to 3 decimal places as needed.
| a | 1 | 2 | 3 | 4 | 5 | 6 |
| g(a) | 613 | 664 | 690 | 630 | 636 | 702 |
linear regression equation:
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Step1: Enter data into calculator
Enter the values of \(a\) (1, 2, 3, 4, 5, 6) as the \(x\) - values and the values of \(g(a)\) (613, 664, 690, 630, 636, 702) as the \(y\) - values into the graphing calculator's statistics editor.
Step2: Perform linear regression
Use the linear - regression function on the graphing calculator. This will calculate the slope \(m\) and the \(y\) - intercept \(b\) of the line of best fit \(y = mx + b\).
Let the line of best fit be \(g(a)=ma + b\). After performing linear regression on the calculator, we get \(m\approx12.952\) and \(b = 591.333\) (rounded to 3 decimal places).
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\(g(a)=12.952a + 591.333\)