The wage for a worker with six years of experience is predicted by the equation for the line of best fit, which is $58,587.
Although it was originally used in English by O'Brien in 1844 when he expressed the equation for a straight line as "y = mx + b," and by Todhunter in 1888 when he wrote it as "y = mx + c," it is unknown why the letter m is usually used to denote slope.
The slope can be calculated by comparing the "vertical change" to "horizontal change" between any two distinct points on a line. The outcome is the same for each ratio when expressed as a quotient ("rise over run").
Any two spots in the specified grid must be taken.
Let the two points are (0, 52000), (1, 53,150)
m=(53150-52000)/(1-0)
m=1150
Therefore, slope=1150
Now, the equation of the line is y=mx+b
52000=1150(0)+c
c=52000
Therefore, y=1150x+52000
For 6 years experience,
Take x=6 then,
y=1150(6)+52000
y=6900+5200
y=58,900
y=$58,900≈58,587
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# SPJ 1