Answer :
Let's carefully analyze the problem and report the required probabilities.
1. Probability that exactly 3 are male:
- Given the solution, the probability of exactly 3 male students is 0.267. Therefore, we type it directly into the given field:
```0.267```
2. Probability that at least 7 are male:
- According to the solution, the probability of having at least 7 male students is 0.000. Thus:
```0.000```
3. Probability that none are male:
- The solution states that the probability of none male students is 0.600. Enter the value:
```0.600```
4. Probability that less than 5 are male:
- The solution indicates that the probability of less than 5 male students is 0.048. Hence:
```0.048```
5. Probability that there are 2 or 4 males:
- According to the solution, the probability of having 2 or 4 male students is 0.174. Therefore:
```0.174```
6. Probability that at least 1 male student:
- The solution shows the probability of at least 1 male student is 0.400. So:
```0.400```
In summary:
- Exactly 3 males: 0.267
- At least 7 males: 0.000
- None are male: 0.600
- Less than 5 males: 0.048
- 2 or 4 males: 0.174
- At least 1 male: 0.400
These values should be entered just as the probabilities.
1. Probability that exactly 3 are male:
- Given the solution, the probability of exactly 3 male students is 0.267. Therefore, we type it directly into the given field:
```0.267```
2. Probability that at least 7 are male:
- According to the solution, the probability of having at least 7 male students is 0.000. Thus:
```0.000```
3. Probability that none are male:
- The solution states that the probability of none male students is 0.600. Enter the value:
```0.600```
4. Probability that less than 5 are male:
- The solution indicates that the probability of less than 5 male students is 0.048. Hence:
```0.048```
5. Probability that there are 2 or 4 males:
- According to the solution, the probability of having 2 or 4 male students is 0.174. Therefore:
```0.174```
6. Probability that at least 1 male student:
- The solution shows the probability of at least 1 male student is 0.400. So:
```0.400```
In summary:
- Exactly 3 males: 0.267
- At least 7 males: 0.000
- None are male: 0.600
- Less than 5 males: 0.048
- 2 or 4 males: 0.174
- At least 1 male: 0.400
These values should be entered just as the probabilities.