Y2-8x+10y+9=0
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 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...
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 =
such as hyperbola, ellipse, or parabolas?
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...
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....
Find the vertex, focus, and directix of this parabola. Graph the equation. (y + 3)2 = 8(x - 2) Vertex ( , ) Focus ( , ) Directix = please...
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 =
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
I've got two LORAN stations A and B that are 500 miles apart. A and B are also the Foci of a hyperbola. A ship at point P (which lies on the hyperbola branch with A as the focus) receives a nav signal...
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)
A. y = -7x - 2 B. y = -x - 9 C. y = x + 6 D. y = 2x + 1
CIRCLE HAS A CENTER OF (3,4) AND A RADIUS OF 3