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Find the domain and range of the following real function:
(i) f(x) = –|x| (ii)
(i) f(x) = –|x|, x ∈ R
We know that |x| =
Since f(x) is defined for x ∈ R, the domain of f is R.
It can be observed that the range of f(x) = –|x| is all real numbers except positive real numbers.
∴The range of f is (–, 0].
(ii)
Sinceis defined for all real numbers that are greater than or equal to –3 and less than or equal to 3, the domain of f(x) is {x : –3 ≤ x ≤ 3} or [–3, 3].
For any value of x such that –3 ≤ x ≤ 3, the value of f(x) will lie between 0 and 3.
∴The range of f(x) is {x: 0 ≤ x ≤ 3} or [0, 3].
read lessDomain is the real values which are allowed to compose the given function
F = - mod (x) allows all real values of X as domain but in the range all the negative values. 0 to - inf as mod x gives positive values - of mod x gives all negative
2. For t to be real 9- squ (x) must be greater 0
9 - squ (x) greater 0
Squ ( x) less than 9
Factorize x- 3 × x+ 3 less 0 x between -3 to 3 . Range is from min to max
Min is 0 when x=3 Max is 3 when x= 0
Thus from 0 to 3 both including.
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