Quadratics Unit 3 Vertex Form Test

For the quadratic relation $y = -(x - 2)^2 + 9$, what is the correct direction of opening (D of O)?

What is the axis of symmetry for the quadratic relation $y = -(x - 2)^2 + 9$?

For the quadratic relation $y = -(x - 2)^2 + 9$, does it have a maximum or a minimum value, and what is that value?

Which sequence represents the standard step pattern for the quadratic relation $y = -(x - 2)^2 + 9$?

Which transformation is represented by the negative sign in the quadratic relation $y = -(x - 2)^2 + 9$?

In the quadratic relation $y = -(x - 2)^2 + 9$, what does the (x - 2) term represent?

Which transformation is represented by the + 9 in the quadratic relation $y = -(x - 2)^2 + 9$?

What is the vertex of the quadratic relation $y = 2(x + 7)^2 - 4$?

What transformation does the step pattern 2, 6, 10 indicate?

In the process of completing the square for $y = 2x^2 - 4x + 5$, what value is both added and subtracted within the parenthesis to maintain the equation's balance?

Given a quadratic relation in vertex form $y = a(x - h)^2 + k$, what do $h$ and $k$ represent?

For the quadratic relation $y = 2(x - 1)^2 + 3$, what is the vertex?

What effect does changing the 'a' value in the quadratic equation $y = a(x-h)^2 + k$ have on the parabola?

Which of the following expressions correctly represents the simplified form of $2(x + 1)(2x - 2)$?

What is the resulting expression of $y - \frac{2(2x^2 - z)}{3(x - 1)}$ after simplification, assuming no further simplification is possible without knowing the specific values of $x, y,$ and $z$?

Given an incomplete equation $y = 3x + 6x - \text{____} + 6$, which of the following terms, when inserted into the blank space, would result in an expression that could potentially be factored?

Consider the expression: $y = \frac{2x}{4} - \frac{4}{2}$. What is an equivalent simplified form?

If a quadratic relation is subjected to a series of transformations, which statement is correct?

What is the vertex of the quadratic relation represented by the equation $y = 2(x - 1)^2 + 3$?

In the process of completing the square for the equation $y = 2x^2 - 4x + 5$, what value is added and subtracted to maintain balance?

Which transformation does a vertical stretch by a factor of 2 imply for the quadratic relation?

When graphing the quadratic relation $y = 3(x + 1)(x - 2)$, what is the effect of the horizontal shift indicated by the expression?

What is the general form of a quadratic relation that involves transformations such as vertical and horizontal shifts?

Which statement accurately reflects the transformation represented by a vertical shift of 4 units down in the quadratic relation?

In the expression $y = 2(x + 1)(2x - 2)$, how would you describe the direction of opening once simplified?

If a quadratic relation is represented as $y = ax^2 + bx + c$, what must be true about the value of 'a' in order for the quadratic to have a maximum value?

When rewriting the quadratic relation $y = -3(x + 5)^2 + 7$, what transformation does the negative sign indicate?

What does the expression $y = 3x + 6x - ext{____}$ imply for the blank space in terms of factoring potential?

What direction does the quadratic relation $y = 2(x + 7)^2 - 4$ open?

Which of the following describes the step pattern for the quadratic relation $y = -(x - 2)^2 + 9$?

In the equation $y = -(x - 2)^2 + 9$, what is the result of the transformation represented by the '2' in $(x - 2)$?

For the quadratic relation $y = -(x - 2)^2 + 9$, which statement is true regarding its maximum or minimum value?

Which transformation does the 'reflection across the x-axis' in $y = -(x - 2)^2 + 9$ indicate?

What is the minimum value of the quadratic relation $y = 2(x + 7)^2 - 4$?