Subjects statistics

Nba Shot Percentages 7E5F19

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1. **State the problem:** We need to compute the total shots made and total shots attempted for each player by adding their Field Goal, Free Throw, and 3 Point Field Goal made and attempted shots respectively. 2. **Formula:** Total shots made = Field Goal made + Free Throw made + 3 Point Field Goal made Total shots attempted = Field Goal attempted + Free Throw attempted + 3 Point Field Goal attempted 3. **Calculate totals for each player:** - Kareem Abdul-Jabbar: - Made: $15837 + 1 + 6712 = 22550$ - Attempted: $28307 + 18 + 9304 = 37629$ - Karl Malone: - Made: $13528 + 9787 + 85 = 23400$ - Attempted: $26210 + 13188 + 310 = 39608$ - Kobe Bryant: - Made: $11719 + 1827 + 8378 = 21924$ - Attempted: $26200 + 5546 + 10011 = 41757$ - Lebron James: - Made: $12216 + 1810 + 7290 = 21316$ - Attempted: $24248 + 5268 + 9917 = 39433$ - Michael Jordan: - Made: $12192 + 581 + 7327 = 20000$ - Attempted: $24537 + 1778 + 8772 = 35087$ 4. **Calculate shot percentages for each player:** - Formula: Shot percentage = $\frac{\text{Total shots made}}{\text{Total shots attempted}}$ - Kareem Abdul-Jabbar: $\frac{22550}{37629} \approx 0.599$ - Karl Malone: $\frac{23400}{39608} \approx 0.591$ - Kobe Bryant: $\frac{21924}{41757} \approx 0.525$ - Lebron James: $\frac{21316}{39433} \approx 0.541$ - Michael Jordan: $\frac{20000}{35087} \approx 0.570$ 5. **Convert decimals to percentages and fractions:** - Multiply decimal by 100 for percentage. - Approximate fraction by simplifying $\frac{\text{made}}{\text{attempted}}$. 6. **Final results:** | Player | Made | Attempted | Decimal | Percent | Fraction | |--------------------|-------|-----------|---------|---------|----------| | Kareem Abdul-Jabbar | 22550 | 37629 | 0.599 | 59.9% | $\frac{22550}{37629}$ | | Karl Malone | 23400 | 39608 | 0.591 | 59.1% | $\frac{23400}{39608}$ | | Kobe Bryant | 21924 | 41757 | 0.525 | 52.5% | $\frac{21924}{41757}$ | | Lebron James | 21316 | 39433 | 0.541 | 54.1% | $\frac{21316}{39433}$ | | Michael Jordan | 20000 | 35087 | 0.570 | 57.0% | $\frac{20000}{35087}$ |