There are 24 children in a school. 14 play football, 10 play cricket and n play neither. By drawing a venn diagram, find (a) the smallest possible value of n (b) the largest possible value of n
a) 0
b) 10
This is for the previous question.
And your answers are incorrect.
okay largest possible value - 7?
Above are the Venn Diagrams for this question.
The answers are (a) 2 and (b) 12.
how? o.O :(
are there 24 or 26 children?
OH. Sorry. I typed it wrong. The number of children is 26.
But in accordance with 24 children, your answers were correct. Sorry, my bad!
its alright do uhve any other question like this..? i am disturbing u too much :(
No, it's alright! :) Ok, solve this one. Twos sets A and B are such that n(A)=11 and n(B)=6. Given that n(universal)=15, find (a) the smallest possible value of n(A intersection B) (b) the largest possible value of n(AUB) '
a) 2
b) 4
Correct! Well done! "
LOL....thanks alot sis, if this question comes tomorrow i will owe u alot :)
No problem. BTW, do you know any short way to write in set notation the area which is shaded in the figure?
nope, have to think and then write..
It takes time. O.o But it's okay!
Ok, can you sketch a graph of this equation : \[y=\left| x ^{2} -4\right|\]
For values x is greater than equal to -3 and less than equal to 3.
yes write the coordinates X -2 -1 0 1 2 3 x^2 4 1 0 1 4 9 -4 -4 -4 -4 -4 -4 -4 y 0 -3 -4 -3 0 5
|dw:1338911129115:dw| sorry for the bad quality!
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