b. Mo has 9 attempts in a game. Predict how many goals he scores. Let \( x= \) number of Moe scores. Proportion \( \rightarrow-=\frac{x}{9} \)

It looks like you want to set up a proportion to predict how many goals Mo will score from his 9 attempts. In general, if you know his shooting (or conversion) rate, you can use that rate to predict the number of goals. For example, if you let   x = number of goals scored   Total attempts = 9 and if you already know his conversion rate (say, “r”), then the expected number of goals is given by   x/9 = r  ⟹  x = 9 · r Without knowing his conversion rate (r), we can only express the predicted goals in terms of r. For instance: • If Mo’s conversion rate is 50% (r = 0.5), then x = 9 · 0.5 = 4.5, so you might expect about 4 or 5 goals. • If his conversion rate is 33% (r = 0.33), then x = 9 · 0.33 ≈ 2.97, so roughly 3 goals. • If r = 0.67, then x = 9 · 0.67 ≈ 6 goals. So the general answer is: To predict the number of goals he scores, you need to multiply his success rate by 9. If you have any additional details (for example, his past performance or conversion rate), you can substitute that value for r to get a numerical prediction for x.