https://file.aiquickdraw.com/mathbot/file/1726184831138pwvu1a67.jpg

The problem in the image asks to estimate how many goals a soccer player would make next season based on their shooting success rate in the current season.

**Problem Breakdown:**
- The player made 14 goals out of 42 shots this season.
- We are asked to estimate the number of goals they would make next season if they took 65 shots.
- Round the result to the nearest whole number.

### Step 1: Calculate the shooting success rate
The success rate is:
\[
\text{Success Rate} = \frac{14}{42} = \frac{1}{3} \approx 0.3333
\]

### Step 2: Apply this success rate to next season's 65 shots
We multiply the success rate by the number of shots next season:
\[
\text{Expected Goals} = 0.3333 \times 65 \approx 21.67
\]

### Step 3: Round to the nearest whole number
\[
\text{Rounded Expected Goals} = 22
\]

Thus, the player is expected to score **22 goals** next season.

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Would you like further details on any part of this explanation or have any additional questions?

Here are some related questions for practice:
1. If the success rate was 50%, how many goals would the player score with 65 shots?
2. How many goals would the player score with 100 shots using the same success rate?
3. What is the player's success rate if they make 25 goals from 100 shots?
4. If the player wants to score at least 30 goals next season, how many shots must they take at the same success rate?
5. How many more goals would the player score if they improved their success rate to 40%?

**Tip:** Always ensure to apply percentages or fractions accurately by multiplying them with the relevant total quantity (e.g., shots, attempts).

During a recent soccer season, the starting forward made 14 out of 42 shots on goal. At this rate, how many goals would the forward make next season if 65 shots on goal were taken? Round your answer to the nearest whole number.

Learn how to estimate the number of goals a soccer player would make next season based on a success rate of 14 goals from 42 shots this season, and 65 shots expected next season. This problem covers key mathematical concepts such as ratios, percentages, and rounding. Suitable for students in Grades 6-8.

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