How do I solve the equation: -4 = -1 divided by 4*a
How do I solve the equation: -4 = -1 divided by 4*a
Y2-8x+10y+9=0
Identify the conic that this polar equation represents. Also, give the position of the directix. r=1/(1+costheta) The equation defines a circle. The equation defines an ellipse...
Find a polar equation for this conic. A focus is at the pole. e = 6; directrix is parallel to the polar axis 2 units below the pole r=12/(1+6costheta) r=12/(1-6costheta)...
Identify the conic that this polar equation represents. Also, give the position of the directix. r=3/(4-2costheta) The equation defines a circle. The equation defines a parabola....
Identify the conic that this polar equation represents. Also, give the position of the directix. r=4/(2-3sintheta) The equation defines an ellipse. The equation defines a parabola...
Identify this equation without completing the square. x2 + y2 - 8x + 4y = 0 The equation defines a circle. The equation defines an ellipse. The equation defines a hyperbola...
Find an equation for this ellipse. Graph the equation. Center at (0, 0); focus at (3, 0); vertex at (5, 0) 1 =
Find the vertex, focus, and directix of this parabola. y^2 - 4y + 4x + 4 = 0 Vertex ( , ) Focus ( , ) Directix = please help!!! &...
Find the vertex, focus, and directix of this parabola. Graph the equation. x^2 = 4y Vertex ( , ) Focus ( , ) Directix =
Find the vertex, focus, and directix of this parabola. Graph the equation. (y + 3)2 = 8(x - 2) Vertex ( , ) Focus ( , ) Directix = please...
find the equation of hyperbola whose axes are the co-ordinate axes with transverse axis equal to 2 and conjugate axis equal to 3. the standard forms of hyperbolas with center at the origin...
also if you could identify the conic please
Write the equation of the conic in standard form and indicate which conic it is x^2 + 4y^2 - 6x + 16y + 21=0 This is what I did (x^2 - 6x...
Write in standard form
A. y = -7x - 2 B. y = -x - 9 C. y = x + 6 D. y = 2x + 1
a math question from my math homework
I how do I write the vertex form of a parabola given the vertex and the focus. Example: Vertex (-3,4) Focus (-23/8,4)
such as hyperbola, ellipse, or parabolas?
Select the x-coordinate of the vertex of the parabola defined by the function f(x) = -3x2 + 7x + 9.