Math, asked by ShibaJoshi, 11 months ago

competitive examination, 250 students have registered. Out of these, 50 students have registered for Physics, 75 students for Mathematics and 35 students for both Mathematics and Physics. What is the number of students who have registered neither for Physics nor for Mathematics ?​

Answers

Answered by pacharneraj24
0

Answer:

Step-by-step explanation:

Answered by DeniceSandidge
4

students registered neither for Physics nor for Mathematics is 160

Step-by-step explanation:

given data

total students = 250

registered for Physics = 50

registered for Mathematics = 75

registered for both Mathematics and Physics = 35

to find out

students who have registered neither for Physics nor for Mathematics

solution

registered for Physics

50 students registered for Physics but here but 35 of them also registered for Mathematics

so only registered for Physics is = 50 - 35

only registered for Physics = 15

and

75 students registered for Mathematics but here but 35 of them also registered for physics

so only registered for Mathematics is 75 - 35

only registered for Mathematics = 40

so here student registered  for either Mathematics and Physics  is

student registered  for either Mathematics and Physics = 15 + 40 = 55

and

student registered  for both = 35

and

students registered  for at least one subject = 55 + 35 = 90

so

students registered neither for Physics nor for Mathematics is = 250 - 90

students registered neither for Physics nor for Mathematics is 160

learn more

number of students neither participate

1. https://brainly.in/question/2471114

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