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2. The function (x) has the focus located at the origin and directric at y=10. Determine the equation of (x) in standard form 000 t(x)

2. The function (x) has the focus located at the origin and directric at y=10. Determine the equation of (x) in standard form 000 t(x)

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.3: Hyperbolas
Problem 38E
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2. The function(x) has the focus located at the origin and directrix at y = 10. Determine the equation of (x) in standard form. 000 3. The function A(x) is the shape of a parabola and has a focus of (0,10) and a directrix through the origin. Determine the equation of h(x) in standard form. 000 h(x) =! 7. The function of f(y) is a "sideways" parabola with a standard equation of fy) - ay²+by+c.fr) has the focus located at (2,6) and a directio -15. Determine the equation of the "sideways" parabola in standard form. 000 f(y)-!
Transcribed Image Text:2. The function(x) has the focus located at the origin and directrix at y = 10. Determine the equation of (x) in standard form. 000 3. The function A(x) is the shape of a parabola and has a focus of (0,10) and a directrix through the origin. Determine the equation of h(x) in standard form. 000 h(x) =! 7. The function of f(y) is a "sideways" parabola with a standard equation of fy) - ay²+by+c.fr) has the focus located at (2,6) and a directio -15. Determine the equation of the "sideways" parabola in standard form. 000 f(y)-!
2. The function(x) has the focus located at the origin and directrix at y = 10. Determine the equation of (x) in standard form. 000 3. The function A(x) is the shape of a parabola and has a focus of (0,10) and a directrix through the origin. Determine the equation of h(x) in standard form. 000 h(x) =! 7. The function of f(y) is a "sideways" parabola with a standard equation of fy) - ay²+by+c.fr) has the focus located at (2,6) and a directio -15. Determine the equation of the "sideways" parabola in standard form. 000 f(y)-!
Transcribed Image Text:2. The function(x) has the focus located at the origin and directrix at y = 10. Determine the equation of (x) in standard form. 000 3. The function A(x) is the shape of a parabola and has a focus of (0,10) and a directrix through the origin. Determine the equation of h(x) in standard form. 000 h(x) =! 7. The function of f(y) is a "sideways" parabola with a standard equation of fy) - ay²+by+c.fr) has the focus located at (2,6) and a directio -15. Determine the equation of the "sideways" parabola in standard form. 000 f(y)-!
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