G04 · Cartesian Plane & FunctionsSTUDIO
y = 1 / x · (k = 1)SVG · PPTX · 1:1
G04 // Cartesian Plane & Functions
Rectangular Hyperbola & Rational Function Graph with Asymptotes
Two-branch vector graph of rectangular hyperbolas y = k/x and rational functions y = (ax+b)/(cx+d) with dashed vertical and horizontal asymptotes.
Key formulas & geometric relations
y = k / x · y = (ax + b) / (cx + d) · x = −d/c , y = a/c
Pre-configured models ready to open or download (20)
Catalog →- Rectangular Hyperbola (y = 1/x)y = 1 / x · (k = 1)
- Hyperbola in Quadrants II & IV (y = −2/x)y = −2 / x · II e IV quadrante
- Homographic Rational Function with Asymptotes x = 1, y = 2y = (2x − 1)/(x − 1) · C(1, 2)
- Rational Function Graph with Center (−1, −1)y = (−x + 2)/(x + 1) · C(−1, −1)
- Unlabeled Equilateral Hyperbola (y = 1/x)y = 1/x · grafico muto
- Equilateral Hyperbola y = 1/x on Millimeter Gridy = 1/x · carta millimetrata
- Unlabeled Equilateral Hyperbola (y = -2/x)y = -2/x · grafico muto
- Equilateral Hyperbola y = -2/x on Millimeter Gridy = -2/x · carta millimetrata
- Homographic Hyperbola C(1, 2) with Asymptotes, No EquationC(1, 2) · asintoti visibili senza equazione
- Homographic Hyperbola C(1, 2) Without Asymptotes DrawnC(1, 2) · senza asintoti né equazione
- Homographic Hyperbola C(-1, -1) with Asymptotes, No EquationC(-1, -1) · asintoti visibili senza equazione
- Homographic Hyperbola C(-1, -1) Without Asymptotes DrawnC(-1, -1) · senza asintoti né equazione
- Inverse Proportionality Hyperbola y = 4/x (Integer Points)xy = 4 · punti (1,4),(2,2),(4,1)
- Unlabeled Exam Graph of Inverse Proportionality Hyperbola y = 4/x (Integer Points)xy = 4 · punti (1,4),(2,2),(4,1) · verifica muta
- Equilateral Hyperbola y = -4/x in Quadrants II & IVxy = -4 · II e IV quadrante
- Unlabeled Exam Graph of Equilateral Hyperbola y = -4/x in Quadrants II & IVxy = -4 · II e IV quadrante · verifica muta
- Homographic Function y = (x + 3)/(x - 2) Centered at (2, 1)y = (x+3)/(x-2) · C(2, 1)
- Unlabeled Exam Graph of Homographic Function y = (x + 3)/(x - 2) Centered at (2, 1)y = (x+3)/(x-2) · C(2, 1) · verifica muta
- Homographic Function y = (2x + 4)/(x + 1) Centered at (-1, 2)y = (2x+4)/(x+1) · C(-1, 2)
- Unlabeled Exam Graph of Homographic Function y = (2x + 4)/(x + 1) Centered at (-1, 2)y = (2x+4)/(x+1) · C(-1, 2) · verifica muta