Asked by Supreme $TO
compare function A graphed below and function B which is given by the equation y=-2xsquared+4. A curve starts at (0, 2) and passing through (1, 3).
Which statement is true?
A.
The domain of function B is all real numbers greater than 0, and the domain of function A appears to be all real numbers.
B.
The domains of function B and function A appear to be the same.
C.
The domain of function B is all real numbers, and the domain of function A appears to be all real numbers greater than or equal to 2.
D.
The domain of function B is all real numbers, and the domain of function A appears to be all real numbers greater than or equal to 0.
All Answers 1
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Answer: D.
Reason: y = -2x^2 + 4 is a polynomial so its domain is all real numbers. The graph of function A "starts at (0,2)" and then continues through (1,3), so A appears to be defined only for x ≥ 0. Therefore B: all real numbers, A: all real numbers ≥ 0 — option D.
Reason: y = -2x^2 + 4 is a polynomial so its domain is all real numbers. The graph of function A "starts at (0,2)" and then continues through (1,3), so A appears to be defined only for x ≥ 0. Therefore B: all real numbers, A: all real numbers ≥ 0 — option D.
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