Logo

Go on. Explore!

lvl 0 • 0 xp

lvl 1

HomeMarketDecksInterests
Calculus ****

Calculus ****

memorize.aimemorize.ai (lvl 286)
Star 0%
Star 0%
Star 0%
Star 0%
Star 0%
(0)
(0)
(0)
33 cards
()
Section 1

Preview this deck

Vertical Hyperbola asymptotes

Front

1 / 33

CalculusMath
Star 0%
Star 0%
Star 0%
Star 0%
Star 0%

0.0

0 reviews

5
0
4
0
3
0
2
0
1
0

Active users

0

All-time users

0

Favorites

0

Last updated

6 years ago

Date created

Mar 14, 2020

Cards (33)

Section 1

(33 cards)

Vertical Hyperbola asymptotes

Front

y = +- (a/b)x

Back

Horizontal Parabola focus

Front

(p, 0)

Back

Vertical parabola axis of symmetry

Front

x = 0

Back

Vertical Ellipse endpoints

Front

(+-b, 0)

Back

Vertical and horizontal Hyperbola

Front

c^2 = a^2 + b^2

Back

Vertical Hyperbola equation

Front

1 = (y^2 / a^2) - (x^2 / b^2)

Back

Horizontal Ellipse foci and Horizontal Hyperbola foci

Front

(+- c, 0)

Back

Horizontal Hyperbola asymptotes

Front

y = +- (b/a)x

Back

Vertical Parabola

Front

4py = x^2

Back

eccentricity

Front

e = c/a

Back

Vertical Ellipse vertices and Vertical Hyperbola

Front

(0, +-a)

Back

Vertical Parabola focus

Front

(0, p)

Back

Horizontal Ellipse endpoints

Front

(0, +- b)

Back

Parabola

Front

The set of points in the plane which are equidistant from a fixed point (F) and fixed line (directrix)

Back

Horizontal and vertical Ellipse major axis length and Horizontal and vertical Hyperbola

Front

2a

Back

Vertical parabola directrix has

Front

y= -p

Back

Circular ellipse

Front

E ~> 0

Back

Elongated ellipse

Front

E ~> 1

Back

Horizontal Ellipse vertices and Horizontal Hyperbola

Front

(+- a, 0)

Back

Horizontal Parabola latus rectum

Front

(p, +- 2p)

Back

Horizontal Ellipse

Front

1 = (x^2 / a^2) + (y^2 / b^2)

Back

Vertical Ellipse foci and Vertical Hyperbola

Front

(0, +-c)

Back

Vertical and horizontal Ellipse

Front

0 < b < a

Back

Horizontal Parabola

Front

4px= y^2

Back

Horizontal Parabola axis of symmetry

Front

y= 0

Back

Vertical Parabola

Front

y = x^2 / 4p

Back

Vertical Parabola latus rectum

Front

(+- 2p, p)

Back

Horizontal Parabola

Front

x = y^2 / 4p

Back

Horizontal and vertical Ellipse minor axis length

Front

2b

Back

Ellipse

Front

set of all points such that the sum of the distances from two fixed points (foci) is a constant

Back

Horizontal Hyperbola equation

Front

1 = (x^2 / a^2) - (y^2 / b^2)

Back

Horizontal and vertical Ellipse

Front

c^2 = a^2 - b^2

Back

Horizontal Parabola directrix

Front

x= -p

Back