Determine the equation of the parabola graphed below.

Q: Find the equation of the axis of symmetry of the following parabola using graphing technology. y =…

A: y=-3x2-18x-39 The graph is,

Q: Identify the graph of the equation as a parabola (with vertical or horizontal axis), circle,…

A: given equation: -x2=y2-25

Q: An equation of the parabola is

A: x-h2=4py-k whereh,k is centre then focus is h, k+p  and directrix is y=k-p

Q: Find the equation of a parabola, in vertex form.

A: Equation of the parabola in vertex form is given by :y=a(x-h)2+kwhere (h,k) is vertex of the…

Q: write the equation of a parabola whose directrix is x = 5.75 and has a focus at (12.25, 5).

A:

Q: determine the equation of this parabola

A: The general form of the parabola is y=ax-h2+k where h,k is the vertex of the parabola.

Q: Write an equation for the parabola graphed below.

A: Write equation of parabola

Q: write the equation of a parabola whose directrix is x = 3.25 and has a focus at (10.75, -8).

A:

Q: Find an equation of the parabola whose graph is shown. y Focus

A: In this problem , parabola symmetric about y - axis . Vertex form of parabola if symmetric about y -…

Q: Construct an equation for the following parabola.

A:

Q: Determine the equation of the parabola graphed below.

A: The graph is as shown below :

Q: Write the equation of a parabola whose directrix is 0.25 and has a focus at (– 2, 5.75). -

A:

Q: Graph the parabola with equation y = -3(x - 1)2 + 2.

A: y=-3x-12+2

Q: Write an equation for the hyperbola shown in the graph. y -X 12- y=x -12 12 -12-

A: Compare this image with given problem we observe that y=-x and y=x are the equation of line so,…

Q: Find the equation of the directrix of the parabola y=16x.

A:

Q: Identify the graph of the equation as a parabola (with vertical or horizontal axis), circle,…

A:

Q: Find the equation of the parabola whose graph is given below.

A:

Q: Find an equation for the parabola with vertex (0, 0) and focus (6, 0).

A:

Q: Find the equation of a parabola having directrix y = -5.

A: if given equation of the directrix y= -a then equation of the parabola is  x^2 = 4ay

Q: (r- 13) = 10 (y – 11)

A: Let us plot the above equation.

Q: Find the equation of the parabola

A:

Q: Find an equation for the hyperbola whose graph is below. Q 40

A: As we know that the center of the horizontal hyperbola is the midpoint of the vertices of the…

Q: Find the equation of a parabola with vertex at ( -1, 2) and focus at ( - 1, 3)

A: We have to find the equation of a parabola with vertex at ( -1, 2) focus at ( - 1, 3)   First we…

Q: Write an equation of a parabola that has a vertex (3, 8), opens downward, and is congruent in shape…

A: All the parabola having same distance between focus and directrix is called to be congruent .Suppose…

Q: Classify the graph of the equation 4x2 − y2 − 4x − 3 = 0 as a circle, a parabola, an ellipse, or a…

A: The general equation of the curve is, ax2+by2+cx+dy+e=0 where a, b, c, d, and e are the constants.…

Q: Identify the graph of the equation as a parabola (with vertical or horizontal axis), circle,…

A:

Q: Identify the graph of the equation as a parabola (with vertical or horizontal axis), circle,…

A: Given, 4x2 - 16x + 9y2 + 36y = -16 We have to identify the given conic equation.

Q: Identify the graph of the equation as a parabola (with vertical or horizontal axis), circle,…

A: the given equation is: x2+6x-y2=7 we have to identify the graph of the given equation as a parabola…

Q: Write the standard equation for the hyperbola graphed above.

A: The standard form of hyperbola about the origin is where

Q: -10 10

A:

Q: Find the standard form of the equation of the parabola satisfying the given conditions: Vertex: (2,…

A: Given: Vertex is (2, -3) Focus is (2, -5)

Q: Write the equation, in vertex form, of a parabola that is shifted 4 units to the left and 8 units…

A: The graph of f (x+h) is the translation of the graph of f (x) to the left (if h>0) or right (if…

Q: y — х (25, -5)

A:

Q: Determine an equation to represent the following parabola in intercept form

A: This question is about finding equation of curve by its points

Q: Graph the parabola and find its vertex and the axis of the parabola. y =x- 2x + 5

A: Given equation of parabola is y=x2-2x+5find vertex and axis of parabola

Q: Identify the graph of the equation as a parabola (with vertical or horizontal axis), circle,…

A: Given that, y2=143-x2

Q: Find an equation for the parabola shown in the figure.

A: Consider the provided graph,

Q: Write an equation for the parabola shown to the right.

A:

Q: Find an equation of the parabola with vertex (2, −3) and focus (2, −7).

A: (a) The standard  equation of parabola  is           (x - h)2 = 4p (y - k), where the focus is (h, k…

Q: Which graph below represents a parabola

A: Given data: The given graph is shown. The green graph shows the exponential curve. y=eax The red…

Q: Write the equation of each parabola in vertex form.

A: Given,           Vertex : (3,-2) = (h,k)           Point : (2,3)

Q: Write the standard form of an equation of a parabola with vertex (h, k and vertical axis of…

A: Given that a parabola has a vertex at (h, k) and it is vertical axis of symmetry.

Q: Find the equation of the parabola with the following data. F (-3, -2), V (-3, -5)

A:

Q: Graph the parabola.

A: Given,             y=(x-3)2+1

Q: e the vertex of the parabola whose equat

A: The given parabola is  (y-9)2=-4(x-2)

Q: Find an equation of the parabola whose graph is shown. y X (4, –2)

A: “Since you have asked multiple question, we will solve the first question for you. If you want any…

Q: Find an equation of the parabola whose graph is shown. 14x y 7 Focus X 7

A: The given parabola is open left and symmetric about x-axis with vertex at origin. So,  The form of…

Q: Write the equation (in vertex form) of the parabola

A:

Maximization

Have you ever seen a bridge in the shape of a parabola? Where is its maximum on the bridge? The maximum of that bridge is the highest point on that bridge. The process of finding the maximum of the bridge here is called the maximization.