Asked by andy
the equation is f(x) = (1/sq. root of 1-x^2)
1. f(x) is never zero.
2. 0 is in the domain of f
3. All negative real numbers are in the domain of f
4. All positive real numbers are in the domain of f
5. 1 is in the domain of f
6. f(x) is never negative
7. f(x) is never positive.
which of these are true or false?
i think it is
1. T
2. T
3. T
4. T
5. T
6. F
7.T
1. f(x) is never zero.
2. 0 is in the domain of f
3. All negative real numbers are in the domain of f
4. All positive real numbers are in the domain of f
5. 1 is in the domain of f
6. f(x) is never negative
7. f(x) is never positive.
which of these are true or false?
i think it is
1. T
2. T
3. T
4. T
5. T
6. F
7.T
Answers
Answered by
MathMate
To answer these questions, you need to find the answers to two questions:
1. what is the domain of f(x), and
2. what is the range of f(x).
To find the domain of f(x), you will observe what values of x will render f(x) undefined (±∞, etc) or complex (i.e. square-root of a negative number).
Armed with the results, you can then check them against your answers, the majority of which are, unfortunately, incorrect.
1. what is the domain of f(x), and
2. what is the range of f(x).
To find the domain of f(x), you will observe what values of x will render f(x) undefined (±∞, etc) or complex (i.e. square-root of a negative number).
Armed with the results, you can then check them against your answers, the majority of which are, unfortunately, incorrect.
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