Using the data below. Answer the following questions. Use Total fat as the x-vable and calories as the y. Round to 2 decimal places.
What is the line of best fit?
Is this a good fit? How do you know?
Is the correlation positive or negative?
What does the r-squared mean in context of the problem?
If a sandwich has 32 grams of fat, how many total calories will it have?
Sandwich |
Total Fat (g) |
Total Calories |
Hamburger |
9 |
260 |
Cheeseburger |
13 |
320 |
Quarter Pounder |
21 |
420 |
Quarter Pounder with Cheese |
30 |
530 |
Big Mac |
31 |
560 |
Arch Sandwich Special |
31 |
550 |
Arch Special with Bacon |
34 |
590 |
Crispy Chicken |
25 |
500 |
Fish Fillet |
28 |
560 |
Grilled Chicken |
20 |
440 |
Grilled Chicken Light |
5 |
300 |
Solution: We can use excel to find the line of the best fit. The excel output is given below:
What is the line of best fit?
Answer: The line of best fit is:
Is this a good fit? How do you know?
Answer: This is a good fit, because the p value is less than significance level, which makes the above linear regression equation a significant one.
Is the correlation positive or negative?
Answer: The correlation is positive
What does the r-squared mean in context of the problem?
Answer: R-squared means that 95% of variation in total calories variable is explained by Total Fat variable.
If a sandwich has 32 grams of fat, how many total calories will it have?
Answer: Total Calories =
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