in a meeting a government officer wants to distribute certain numbers of apples equally among the physically handicapped children . if the number of children was 2 less, then each of them would have got one apple more. Again when the ten officers present in the day included , then each of them will get 3 apple less .find the number of the handicapped children and the number of apples
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f(x)= \cfrac{3}{x^2}+2 f(x)=
x
2
3
+2 .
Given that x is in the denominator, it cannot be equal to 0.
So, the domain of this function is x \in (- \infty, 0)∪(0; + \infty)x∈(−∞,0)∪(0;+∞).
The value \cfrac{3}{x^2}
x
2
3
could not be less than 0 because x^2 \gt 0 x
2
>0 for all x.
The value \cfrac{3}{x^2}
x
2
3
could not be equal 0.
All of theese means that value \cfrac{3}{x^2}+2 \gt 2
x
2
3
+2>2 for all x.
So, the range of f(x)f(x) is (2, + \infin )(2,+∞) .
Answer: Domain is (- \infty, 0)∪(0, + \infty)(−∞,0)∪(0,+∞) , range is (2, + \infin )(2,+∞) .
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