Tip: Choose Save as PDF in the print dialog to download. Use A4 paper size.
Shade in the A or B circle for each question.
Draw a line connecting each item on the left to its match on the right.
| Left column | Right column | |
|---|---|---|
| 1=CORREL(B2:B9,C2:C9) | AFinds r, which shows how strongly two variables are related and so how reliable a regression line will be | |
| 2=FORECAST(5,C2:C9,B2:B9) | BThe arguments are in the wrong order. The new x value must come first, then the known y values, then the known x values. | |
| 3A statistical model uses the slope and intercept of a regression line from past data to estimate a new value | CUses a regression line built from past data to estimate the y value when x is 5 | |
| 4Before trusting a model's estimate, check that r shows a strong relationship in the past data | DAn r value near 0 shows a very weak relationship, so the estimates from the model are unreliable, not reliable. | |
| 5=FORECAST(C2:C9,B2:B9,5) | E=ABS(CORREL(B2:B9,C2:C9)) | |
| 6r = 0.1, so the regression line will give very reliable estimates | F=SLOPE(C2:C9,B2:B9)*5+INTERCEPT(C2:C9,B2:B9) |
Complete each line of code by filling in the missing parts.
Shade in the letter of the line that contains an error.
statistical model — A rule built from past data, like a regression line, that uses the relationship between variables to estimate new values. A strong r makes the estimates more reliable.=FORECAST(A10,B2:B9,A2:A9)=CORREL(A2:A9,B2:B9)=SLOPE(B2:B9,A2:A9)predicted = intercept + slope * x=IF(ABS(D2)>=0.7,"Reliable","Weak")