# Graphing Hyperbolas

### Topic Page

Graphing Hyperbolas### Questions

- How do I graph the hyperbola with the equation #4x^2−y^2+4y−20=0?#?
- How do I graph the hyperbola with the equation #4x^2−25y^2−50y−125=0#?
- How do I graph the hyperbola with the equation #4x^2−y^2−16x−2y+11=0=0#?
- How do I graph #(x-1)^2/4-(y+2)^2/9=1# on a TI-84?
- Where should I draw the asymptotes of #(x+2)^2/4-(y+1)^2/16=1#?
- How do I graph the hyperbola represented by #(x-2)^2/16-y^2/4=1#?
- How do I find an equation for a hyperbola, given its graph?
- How do I graph the hyperbola represented by #4x^2-y^2-16x-2y+11=0#?
- What information do you need to graph hyperbolas?
- How do you find the center of the hyperbola, its focal length, and its eccentricity if a hyperbola has a vertical transverse axis of length 8 and asymptotes of #y=7/2x-3# and #y=-7/2x-1#?
- How do you graph #x^2/14^2 - y^2/11^2 =1#?
- How do you classify #x^2-y^2-4x-3=0#?
- How do you classify #25x^2-10x-200y-119=0 #?
- How do you graph the hyperbola #y^2/16-x^2/9=1#?
- How do you classify #x^2 + y^2 = 16#?
- How do you classify #4x^2 + 9y^2 = 36#?
- How do you classify #3y^2 - x = 0#?
- How do you classify #y = x^2 + 1#?
- How do you classify #xy = 4#?
- How do you classify #x + y = 5#?
- How do you classify # x^2 + 2y^2 = 2#?
- How do you classify # x^2 - y^2 = 4#?
- How do you classify #x^2+6y^2 -10x- 11 =0#?
- How do you find the vertex, focus, and directrix of a hyperbola #((x+3)^2/4) - ((y-4)^2/25)=1#?
- How do you find the center, vertices, foci, and asymptotes of the hyperbola, and sketch its graph of #x^2/9 - y^2/16 = 1#?
- What conic section is a hyperbola derived from?
- How do you graph #xy = -8#?
- How do you graph #(y^2 / 81) - (x^2 / 25) =1#?
- How do you graph #(x^2 / 4) - (y^2 / 9) =1#?
- How do you graph # (y+1)^2/36 - (x+5)^2/9 =1#?
- How do you find all the critical points to graph #x^2/25 - y^2/49=1# including vertices?
- How do you find all the critical points to graph #x^2/9 - y^2/16 = 1# including vertices?
- How do you find all the critical points to graph #x^2 - 9y^2 + 2x - 54y + 80 = 0# including vertices, foci and asympotes?
- How do you find all the critical points to graph #9x^2 - 4y^2 - 90x - 32y + 125 = 0# including vertices, foci and asympotes?
- How do you find all the critical points to graph #(x/2)^2 - (y/3)^2 = 1# including vertices, foci and asymptotes?
- How do you find all the critical points to graph #x^2 - y^2 - 10x - 10y - 1= 0# including vertices, foci and asymptotes?
- How do you find all the critical points to graph #36x^2 - 100y^2 - 72x + 400y = 3964# including vertices, foci and asymptotes?
- How do you find all the critical points to graph #(x + 2)^2/4 - (y - 5)^2/25 = 1 # including vertices, foci and asymptotes?
- How do you find all the critical points to graph #x^2/9 + y^2/25 = 1# including vertices, foci and asymptotes?
- How do you find all the critical points to graph #(x-2)^2/36 + (y-1)^2/36 = 1# including vertices, foci and asymptotes?
- How do you find all the critical points to graph #-4x^2 + 9y^2 - 36 = 0# including vertices, foci and asymptotes?
- How do you find all the critical points to graph #x^2 - y^2 + 9 = 0# including vertices, foci and asymptotes?
- How do you find all the critical points to graph #9x^2-16y^2+18x+160y-247=0# including vertices, foci and asymptotes?
- How do you find all the critical points to graph #4x^2 + 20x - 4y^2 + 6y - 3 = 0# including vertices, foci and asymptotes?
- How do you find all the critical points to graph #4x^2-9y^2=36# including vertices, foci and asymptotes?
- How do you find all the critical points to graph #9x^2 – y^2 – 36x + 4y + 23 = 0 # including vertices, foci and asymptotes?
- How do you find all the critical points to graph #(x+3)^2/25-(y+5)^2/4=1# including vertices, foci and asymptotes?
- How do you find all the critical points to graph #25x^2- 4y^2=100# including vertices, foci and asymptotes?
- How do you find all the critical points to graph #x^2/9 -y^2/16=1# including vertices, foci and asymptotes?
- How do you find all the critical points to graph #x^2 /9- y^2 /9 =1 # including vertices, foci and asymptotes?
- How do you identify the conic section represented by the equation #9y^2-16x^2-72y-64x=64#?
- How do you graph #y^2/100-x^2/75=1# and identify the foci and asympototes?
- How do you graph #x^2/64-y^2=1# and identify the foci and asympototes?
- How do you graph #36x^2-4y^2=144# and identify the foci and asympototes?
- How do you graph #12y^2-25x^2=300# and identify the foci and asympototes?
- How do you graph #y^2-9x^2=9# and identify the foci and asympototes?
- How do you graph #x^2/16-y^2/4=1# and identify the foci and asympototes?
- How do you graph #y^2/4-x^2/2=1# and identify the foci and asympototes?
- How do you graph #y^2/16-x^2/4=1# and identify the foci and asympototes?
- How do you graph the hyperbola #(x+1)^2/9-(y-3)^2/4=1# and find the center, lines which contain the transverse and conjugate axes, the vertices, the foci and the equations of the asymptotes?
- On a point #(ct,c/t)# on hyperbola #xy=c^2#, a normal is drawn which intersects the hyperbola at #(ct',c/(t'))#. Prove that #t^3t'=-1#?
- Find the equations of the hyperbolas that intersect #3x^2-4y^2=5xy# and #3y^2-4x^2=2x+5#?
- How sketch complicated hyperbola?
- What is the equation of a hyperbola with a = 3 and c = 7? Assume that the transverse axis is horizontal.