Respuesta :
Answer:
8 Vans & 7 buses.
Step-by-step explanation:
Given:
Total number of students = 231
1 van rode = 7 students
1 bus rode = 25 students
Let x denote the number of vans used & y denote the number of bus used, then,
x+y = 15 ........(1)
and, 7x + 25y = 231.....(2)
On solving eq(1) & (2) we get,
From equation (1), x = 15-y
Putting in eq(2), we get,
7(15-y) + 25y = 231
105 - 7y + 25y = 231
18y = 126
y = 7
and, x = 15 - 7 = 8
Hence, 8 vans were used & 7 buses were used.
Answer:
7 buses
8 vans
Step-by-step explanation:
We know that out of 231 students, some student rode in vans which hold 7 students and some students rode in buses which hold 25 students each so we can write an equation:
7V + 25B = 231 --- (1)
And since there were 15 vehicles in total:
V + B = 15 --- (2)
V = 15 - B
Substituting the value of V in (1):
7(15-B) + 25B =231
105 - 7B + 25B = 231
18B = 126
B = 7
Substituting this value of B in (2):
V + 7 = 15
V = 8