Math, asked by CutiePARI, 1 month ago

In a group of 120 people , 3/10 of the total number of people like tea only , 5/12 of the total number of people like coffee only and the remaining people like tea and coffee both.
(i) How many people like tea only? (ii) How many people like coffee only?
(iii) What fraction of the total number of people like tea and coffee both?

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Answers

Answered by piyushpanda27
1

Step-by-step explanation:

I) 3/10×120=36 People like tea only

ii) 5/12×120=50 People like coffee only

iii) Remaining people= 120-36-50=34

fraction of the total number of people like tea and coffee both= 34/120=17/60

Answered by tennetiraj86
6

Step-by-step explanation:

Given :-

In a group of 120 people , 3/10 of the total number of people like tea only , 5/12 of the total number of people like coffee only and the remaining people like tea and coffee both.

To find :-

Find the following :

(i) How many people like tea only?

(ii) How many people like coffee only?

(iii) What fraction of the total number of people like tea and coffee both?

Solution :-

Total number of people in a group = 120

Number of people who likes tea only

= 3/10 of the total people

= (3/10 )×120

=3×12

= 36

Number of people who likes coffee only

= 5/12 of the total people

= (5/12)×120

= 5×10

= 50

Remaining People = Total number of people - ( Number of people who likes tea + Number of people who likes coffee)

= 120-(36+50)

= 120-86

= 34

Remaining people = 34

Number of people who likes both tea and coffee = 34

The fraction of the total number of people like tea and coffee both

=34 people out of 120

= 34/120

= 17/60

Answer:-

I) Number of people who likes tea only = 36

II) Number of people who likes coffee only = 50

III) The fraction of the total number of people who likes tea and coffee both = 17/60

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