Graph the function and identify the domain and range.

y equals negative 3 x squared
(1 point)
Responses

A coordinate plane with a parabola graphed. The parabola opens up with vertex at (0, 0). Domain is negative infinity to infinity; Range is 0 to infinity.

domain: (–∞, ∞)
range: [0, ∞)
Image with alt text: A coordinate plane with a parabola graphed. The parabola opens up with vertex at (0, 0). Domain is negative infinity to infinity; Range is 0 to infinity. domain: (–∞, ∞) range: [0, ∞)

A coordinate plane with a parabola graphed. The parabola opens down with vertex at (0, 0). Domain is negative infinity to infinity; Range is negative infinity 0.

domain: (–∞, ∞)
range: (–∞, 0]
Image with alt text: A coordinate plane with a parabola graphed. The parabola opens down with vertex at (0, 0). Domain is negative infinity to infinity; Range is negative infinity 0. domain: (–∞, ∞) range: (–∞, 0]

A coordinate plane with a parabola graphed. The parabola opens down with vertex at (1, 0). Domain is negative infinity to infinity; Range is negative infinity 0.

domain: (–∞, ∞)
range: (–∞, 0]
Image with alt text: A coordinate plane with a parabola graphed. The parabola opens down with vertex at (1, 0). Domain is negative infinity to infinity; Range is negative infinity 0. domain: (–∞, ∞) range: (–∞, 0]

A coordinate plane with a parabola graphed. The parabola opens down with vertex at (negative 1, 0). Domain is negative infinity to infinity; Range is 0 to infinity.

domain: (–∞, ∞)
range: [0, ∞)
Image with alt text: A coordinate plane with a parabola graphed. The parabola opens down with vertex at (negative 1, 0). Domain is negative infinity to infinity; Range is 0 to infinity. domain: (–∞, ∞) range: [0, ∞)
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1 answer

A coordinate plane with a parabola graphed. The parabola opens down with vertex at (0, 0). Domain is negative infinity to infinity; Range is negative infinity to 0.

Domain: (-∞, ∞)
Range: (-∞, 0]
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