Question: The histogram shows salaries of some players on one NFL team. Player salaries of less than $1,000,000 are not shown.
Complete the following sentences.
The team has ____ players with a salary of at least $1,000,000.
____ players have salaries of at least $2,000,000.
NFL player salaries
Graph: histogram in the center-left, with x-axis labeled "$ in millions" and y-axis labeled "number of players"; bars appear in bins around 1–1.5, 1.5–2, 2–2.5, 2.5–3, 3–3.5, 5.5–6, and 6–6.5, with the tallest bar at 1–1.5 and smaller bars in the other shown bins.
1. **State the problem:** We need to find the number of players with salaries at least $1,000,000 and at least $2,000,000 based on the histogram data.
2. **Analyze the histogram bins:**
- Bins shown are approximately: $1$–$1.5$ million, $1.5$–$2$ million, $2$–$2.5$ million, $2.5$–$3$ million, $3$–$3.5$ million, $5.5$–$6$ million, and $6$–$6.5$ million.
3. **Count players with salary at least $1,000,000$:**
- All players in all bins shown have salaries $\geq 1$ million.
- Add the number of players in each bin.
4. **Count players with salary at least $2,000,000$:**
- Only players in bins $2$–$2.5$, $2.5$–$3$, $3$–$3.5$, $5.5$–$6$, and $6$–$6.5$ million qualify.
- Add the number of players in these bins.
5. **Use the histogram bar heights (number of players):**
- $1$–$1.5$ million bin: tallest bar, say $n_1$ players.
- $1.5$–$2$ million bin: smaller bar, say $n_2$ players.
- $2$–$2.5$ million bin: $n_3$ players.
- $2.5$–$3$ million bin: $n_4$ players.
- $3$–$3.5$ million bin: $n_5$ players.
- $5.5$–$6$ million bin: $n_6$ players.
- $6$–$6.5$ million bin: $n_7$ players.
6. **Sum players for $\geq 1$ million:**
$$\text{Total}_{\geq 1} = n_1 + n_2 + n_3 + n_4 + n_5 + n_6 + n_7$$
7. **Sum players for $\geq 2$ million:**
$$\text{Total}_{\geq 2} = n_3 + n_4 + n_5 + n_6 + n_7$$
8. **Final answers:**
- The team has $\text{Total}_{\geq 1}$ players with salary at least $1,000,000$.
- $\text{Total}_{\geq 2}$ players have salaries at least $2,000,000$.
Since exact numbers $n_1$ to $n_7$ are not provided, the answer depends on reading the histogram bar heights.
**Summary:**
- Count all players in all bins shown for $\geq 1$ million.
- Count players in bins starting at $2$ million for $\geq 2$ million.
This completes the problem based on the histogram data provided.