Math, asked by Firerage5098, 11 months ago

In a queue, a is eighteenth from the front while b is sixteenth from the back. If c is twenty-fifth from the front and is exactly in the middle of a and b, then how many persons are there in the queue?

Answers

Answered by dikshakarn2001
36

Answer: A's position from front is 18th

B's position from back is 16th

Since , C is exactly in the middle of A and B

Therefore, Person between A and C = person between B and C

Now, person between A and C (including C) = 25 - 18 = 7

Person between B and C (excluding C ) = 7-1 = 6

So, total person in a queue = 18 + 7 + 6 + 16 = 47

Answered by amitnrw
15

Given : In a queue, A is 18th  from the front while  Bis 16th from the

last . C is 25th from  the front and is  exactly in the middle  of A and B

To Find : number of people in  the queue

Solution:

A is 18th from front

C is 25th from front

C is exactly in middle of A and B

=> 25 = (18 + B)/2

=>  B = 32nd

B is 32nd from front

Bis 16th from the  last.

=> 31 person ahead of B

15 person behind B

One person is B

Total person = 31 + 1 + 15  = 47

47  people are in queue.

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