Math, asked by kangkanadevee1997, 10 months ago

Q.In a class, 30% of the students gave their names
to participate in the NSS and 75% to participate in
the NCC. Three students participate in neither of
these two and six students wanted to participate in
both.
(a). What percentage of student wants to
participate only in the NSS?
A. 30%
B. 25%
C. 15%
D. 20%
(b). What percentage of students wants to
participate in only one programme-either NSS
or NCC?
A. 85%
B. 90%
C. 75%
D. 20%​

Answers

Answered by amitnrw
11

20 % participate only in the NSS and 85 % participate in only one programme -either NSS or NCC

Step-by-step explanation:

Let say Total Students = 100S

Participate in NSS  = 30S

Participate in NCC = 75S

Participated in both = 6

Participated in none = 3

100S  = 75S + 30S  - 6 + 3

=> 3 = 5S

=> S = 0.6

Total Students = 60

NSS = 18

NCC = 45

Only in NSS = 18 - 6 = 12

% = (12/60) * 100 = 20 %

Only in NCC = 45 - 6 = 39

participate in only one programme-either NSS or NCC = 12 + 39 = 51

% = (51/60) * 100 = 85 %

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Answered by nishakumar06
3

Answer:

a)20%

b)85%

Step-by-step explanation:

let total number of students in the class be 'x'

students participated in NSS = 0.3x

students participated in NCC =0.75x

according to the question,

0.3x+0.7.5x-6+3=x

1.05x-3=x

1.05-x=3

.05x=3

5/100 x=3

x=3/5*100

x=60

students participated in NCC=0.75x

=0.75*60

=45

students participated in NSS=0.3*60=18

students wanted to participate only in NSS=18-6=12

=12/60*100=20%

students participated only in NCC=45-6=39

students wanted to participate in only one program=12+39=51

=51%60*100=85%

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