Determine which quadratic equation reveals its maximum or minimum value without changing the form of the equation. A. y = x2 + 4x − 3 B. y = -3(x + 4)2 + 1 C. y = 2x2 − 5x + 4 − 10 D. y = -(x − 9)(x + 7)

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Answer:

y = -3(x + 4)2 + 1 REAL ANSWERS

Step-by-step explanation:

-3 (x + 4)² + 1 is the quadratic equation that reveals its maximum or minimum value without changing the form of the equation. This parabola has maximum value at its vertex (-4, 1).

What is vertex of parabola?

The vertex of a parabola is a point at which the parabola makes its sharpest turn. A parabolic function has either a maximum value or a minimum value.

Vertex Form: y = a(x - h)²+ k

which is same as -3 (x + 4)² + 1

Whether the parabola has maximum or minimum value depends upon the value of a.

Since, a is negative, the parabola has maximum value.

The vertex is located at (h, k) = (-4, 1).

Learn more about vertex here

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