A student is assessing the correlation between the number of workers in a factory and the number of units of output produced daily. The table below shows the data: http://prntscr.com/c0dnu8
Part A: Is there any correlation between the number of workers in a factory and the number of units of output produced daily? Justify your answer. (4 points) Part B: Write a function which best fits the data. (3 points) Part C: What does the slope and y-intercept of the plot indicate? (3 points) THIS IS A TEST! PLEASE DO NOT GIVE ME A ANSWER! EXPLAIN AND HELP ME GET THE ANSWER!
@agent0smith @Ms-Brains @sammixboo
There is a positive correlation, notice that as one increases so does the other.
For B that appears to be a linear model, I am leaning that way since it seems to be increasing by the same amount each time.
You just need to use a calculator. Linear regression. It'll give the r value for a), the function for b). Can't help you much there. y-intercept: number of units of output for zero workers slope: the increase in units of output, for every unit increase in workers
You are like speaking another language. What do I do to my calculator?
I'd suggest googling "how to find correlation coefficient on [insert calculator here]" or just google linear regression for your calc.
So then I put in x and y over and over again and do waht with the info?
The problem didn't ask for the specific correlation, I think just saying a general positive correlation is sufficient.
But you need to find the equation anyway (and most calcs give it when you find r, it's on the same screen on a TI 84)
Put x in List 1 (or something similar), y in list 2. You really need to google it, i've done that for a TI, you'll find specific steps.
A: Yes, it goes up 50 per 10 workers, or 5 per worker. B: f(x) = 5x + 2 C:
Thats what I got How do I get C?
I gave for c earlier "y-intercept: number of units of output for zero workers slope: the increase in units of output, for every unit increase in workers"
Ok sorry, thanks both of you!
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