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2/5 of total number of students of a school come by car while 1/4 of students come by bus to school. All the other students walk to school of which 1/3 walk on their own and the rest are escorted by their parents. If 224 students come to school walking on their own, how many students study in that school?
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2/5 of total number of students of a school come by car while 1/4 of s...
Given:
- 2/5 of total number of students come by car.
- 1/4 of students come by bus.
- 1/3 of students walk on their own.
- The remaining students are escorted by their parents.
- 224 students come to school walking on their own.

To find:
- The total number of students in the school.

Assumptions:
- There are no students who use any other mode of transportation.
- All students either come by car, bus, or walk.

Solution:
Let's assume the total number of students in the school is x.

Number of students coming by car:
2/5 * x

Number of students coming by bus:
1/4 * x

Number of students walking on their own:
1/3 * (x - (2/5 * x) - (1/4 * x))

According to the given information, 224 students walk on their own.
So we can write the equation:

1/3 * (x - (2/5 * x) - (1/4 * x)) = 224

Let's solve this equation to find the value of x:

1/3 * (x - (2/5 * x) - (1/4 * x)) = 224
1/3 * (x - (8/20 * x) - (5/20 * x)) = 224
1/3 * (x - (13/20 * x)) = 224
1/3 * (7/20 * x) = 224
(7/60 * x) = 224
x = 224 * (60/7)
x = 1920

Hence, the total number of students in the school is 1920.
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2/5 of total number of students of a school come by car while 1/4 of students come by bus to school. All the other students walk to school of which 1/3 walk on their own and the rest are escorted by their parents. If 224 students come to school walking on their own, how many students study in that school?
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