(x+1)2 - (y-3)2 =1 9. 16. Find the center , foci,vertices, and asymptotes of the hyperbola

(x+1)2 - (y-3)2 =1 9. 16. Find the center , foci,vertices, and asymptotes of the hyperbola

Given are the vertices (corners) of triangles. Use the distance formulas to determine if each triangle is a right triangle. a. (-2,5), (0, -1), (12, 3) b. (2, 3), (-2, -3), (-6, 1) c...

I'm working on writing a program to draw a triangle based on whatever input is given to it, and I have run into a snag. Given the angles of the vertices of a triangle, and the length of the longest...

My math teacher didn't go over this very well and I need some help! Math isn't my best subject and I just want to understand! Thank you!

D(0,1),E(5,4) and F(2,6)

the right angle triangle ABC has three vertices A(-3,5) B(3,5) C(-3,-1) the equation of the line BC is y= x + 2 write down the inequalities which define the region INSIDE the triangle ABC the...

Consider the triangle with the vertices: A=(1,2) B=(-1,8) C=(7,10) a. find the midpoint M of Line Segment AB b. find the midpoint N of Line Segment AC c. Verify that Line Segment MN is...

What is the standard form equation of a hyperbola with vertices at (0, 2) and (-10, 2) and foci at (8, 2) and (-18, 2)? standard form equation of a hyperbola.

The vertices of ΔABC are A(-1,1), B(0,3), and C(3,4). Translation : (x,y) → (x -3, y-3) Reflection: in the line y = x Is the composition a glide reflection...

(y+3)^2/25+(x-2)^2/16=1

I am given the vertices (14,-6),(-8,-6) and the endpoints of the conjugate axis, (3,1) and (3,-13) I also need to write the standard form of a hyperbola given the center (-2,-4) and it says that...

a.angle g is a right angle b.angle h is a right angle c angle i is a right angle d none of the angles is right angle

Given the equation: 3x^2-12y^2+6x+48y-93=0 determine: a: The center C b: the two vertices c: the slopes of the asymptotes

A hyperbola is centered at C=(3,7). The vertices are (9,7) and (-3,7). The slopes of the asymptotes are m=+-5/6.

Find perimeter of triangle using vertices.

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