There are 50 students for a field trip.The teacher thought of dividing...
**Explanation:**
To determine whether the teacher can make groups of a certain size, we need to check if the total number of students (50) is divisible by that size.
**i. The teacher can make groups of 5:**
To check if the teacher can make groups of 5, we divide the total number of students (50) by 5:
50 ÷ 5 = 10
Since the division is exact (no remainder), the teacher can make groups of 5.
**ii. The teacher can make groups of 10:**
To check if the teacher can make groups of 10, we divide the total number of students (50) by 10:
50 ÷ 10 = 5
Again, the division is exact, so the teacher can make groups of 10.
**iii. The teacher can make groups of 6:**
To check if the teacher can make groups of 6, we divide the total number of students (50) by 6:
50 ÷ 6 = 8 remainder 2
Since there is a remainder of 2, the division is not exact. Therefore, the teacher cannot make groups of 6.
**iv. The teacher can make groups of 7:**
To check if the teacher can make groups of 7, we divide the total number of students (50) by 7:
50 ÷ 7 = 7 remainder 1
Once again, there is a remainder of 1, so the division is not exact. Therefore, the teacher cannot make groups of 7.
Based on our calculations, we can conclude that:
- The teacher can make groups of 5 and 10 (statements i and ii are true).
- The teacher cannot make groups of 6 or 7 (statements iii and iv are false).
Therefore, the correct answer is option A: TTFF.
There are 50 students for a field trip.The teacher thought of dividing...
I am sorry because I am the teacher can divide the students in 5 groups also by keeping 10 students in one group and the teacher can also make the group of 10 by keeping 5 students in each groups and in the way of the answer A can be the true because the first to statements are true and the last statements are wrong because
teacher can't make the groups of 6 and not the groups of 7 and in this way answer is a
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