Question below:
consider every option. let's look at A, what is it saying?
The function of A intersection B is same as f(A) intersection f(B)
consider that logically let's consider A = {1, 2, 3} and B = {2, 3, 4} and f to be a scaling mapping with a scale of 5, e.g. f(A) = {5, 10, 15} (i don't feel like using latex so saying scale mapping is good enough) is f(a int b) = f(a) int f(b)
f A int B=4,6 f(A)=1,4,6 f(b)4,6,8 f(a) int (b)=4,6 Both are equal?
@ganeshie8 How to approach this other than taking examples?
ive no clue sorry :(
@experimentX is here :)
thinking at the moment ... rather think about contradiction than proving it.
C) is definitely wrong
Yeah hope he can come up with a good solution :). This is for an objective test that I will take on Sunday. So during exam I can't waste much time taking examples for each option.
D) is wrong too ...
Can you tell me how you are arriving at these conclusions?
if \( A \cap B \neq \{\phi \}\), definitely \( f(A\setminus B) < f(A)\)
choice C) is simply stupid ... between A) and B) i have to choose one now.
f(A\B) is read as f(A) given B right?
No ... A\B = A - B
Oh I didnt know abt that notation.
are more than one option right?
Only 1 option is right.
i would wager my money on first lol
haha
trying to find something wrong with 2
Anyways now I have a faint idea on how to approach such problems. Thanks!!
have it's solution??
No :(
@AravindG You're doing amazing :D
lol thanks :D
my brain exploded
You're welcome @AravindG
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