Asked by Jocelyn
In an examination,60 candidates passed science or maths.if 15 passed both subjects and 9 more passed maths than science, find the number of people who passed maths and science, probability that a candidate passed exactly one subject.
Answers
Answered by
oobleck
If x passed science. then x+9 passed math. Now you know that
x + x+9 - 15 = 60
x=33
Then 18 passed only science, and 27 passed only math.
So P(only one subject) = (18+27)/60 = 45/60 = 3/4
That's the general way to solve this. Usually you have to figure out how many passed both (or all three, or whatever). In this case, there's a shorter way.
60 passed something
15 passed both, so
60-15 = 45 passed only one.
x + x+9 - 15 = 60
x=33
Then 18 passed only science, and 27 passed only math.
So P(only one subject) = (18+27)/60 = 45/60 = 3/4
That's the general way to solve this. Usually you have to figure out how many passed both (or all three, or whatever). In this case, there's a shorter way.
60 passed something
15 passed both, so
60-15 = 45 passed only one.
Answered by
Blessing
So please what the percentage of candidates who passed exactly one subject
Answered by
Simon
Yes
Answered by
unity
good
Answered by
Sakinatu Yunusah
Thanks
Answered by
Andrea
I dont know but pls whenever someone is trying to explain make the details clear enough thank you
Answered by
Andrea
Pls and also draw the venn diagram to make it more clear thank you
Answered by
Albert
In an examination, 60 candidate
Answered by
Priscilla
Please can you do the work and the take a picture of it for me to see cause I still don't understand please
Answered by
Queen
Please I don't understand it
Answered by
Dorcas
Pls draw the Venn diagram and solve it for as all to understand please so it now it was given to me as homework please do it now please
Answered by
Terry
Solve it clearly and draw it on a venn diagram
Answered by
CLEMENCIA
I NOW GET IT. THANK YOU.
Answered by
Anonymous
Grace
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