Identify the graph of the equation using the discriminant. 4x2 - 10xy + 5y2 - 4x + 2y - 3 = 0

A) parabola B) circle or ellipse C) hyperbola A) parabola B) circle or ellipse C) hyperbola

Use the following to answer questions : yS1U1P12S1S1P0 = 36x -Find the focus.

A) (0, -6) B) (0, -24) C) (-6, 0) D) (-24, 0) A) (0, -6) B) (0, -24) C) (-6, 0) D) (-24, 0)

Use the following to answer questions : x = -yS1U1P12S1S1P0 + 6y - 8 -Sketch the graph using symmetry and a few additional points.

A) (Gridlines are spaced one unit apart.) B) (Gridlines are spaced one unit apart.) C) (Gridlines are spaced one unit apart.) D) (Gridlines are spaced one unit apart.) A) (Gridlines are spaced one unit apart.) B) (Gridlines are spaced one unit apart.) C) (Gridlines are spaced one unit apart.) D) (Gridlines are spaced one unit apart.)

The answer of Plot the point . ...

Use the following to answer questions : xS1U1P12S1S1P0 = 28y -Find the directrix.

The answer of Use the following to answer questions : xS1U1P12S1S1P0...

Use the following to answer questions : yS1U1P12S1S1P0 = 36x -Find the directrix.

A) y = -8 B) y = 8 C) x = -8 D) x = 8 A) y = -8 B) y = 8 C) x = -8 D) x = 8

Exam 9: Analytical Geometry

Use the following to answer questions : In its elliptical orbit around the sun, Mercury has an aphelion of 44 million miles, and a perihelion of 29 million miles. -Eliminate the parameter and write the corresponding rectangular form. x = t + 10 Y = t² + 5

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Question 1

Correct Answer:

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Complete the square in both x and y to write the equation in standard form. Then draw a complete graph of the relation and identify all important features. 9x² + 4y² - 18x + 16y - 11 = 0

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(Essay)

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Question 2

Correct Answer:

Verified

centered at (1, -2)

Graph the hyperbola. Label the vertices.

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(Multiple Choice)

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Question 3

Correct Answer:

Verified

Graph the hyperbola. Label the vertices.

(Multiple Choice)

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Question 4

Convert from rectangular coordinates to polar coordinates. A diagram may help.

(Multiple Choice)

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Question 5

Sketch the polar graph using an r-value analysis (a table may help), symmetry, and any convenient points. r =

(Essay)

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Question 6

Use the following to answer questions : In its elliptical orbit around the sun, Mercury has an aphelion of 44 million miles, and a perihelion of 29 million miles. -Find the polar equation modeling the orbit of Mercury.

(Short Answer)

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Question 7

Sketch a complete graph of the equation, including asymptotes. Be sure to identify the center and vertices.

(Essay)

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Question 8

For the conic equation given, determine if the equation represents a parabola, ellipse, or hyperbola.

(Multiple Choice)

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Question 9

Solve using substitution.

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Question 10

Identify the graph of the equation using the discriminant. 4x² - 10xy + 5y² - 4x + 2y - 3 = 0

(Multiple Choice)

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Question 11

Write the equation of a conic that satisfies the conditions given. Assume the conic has one focus at the pole. ellipse, e = 0.5, directrix to focus: d = 10.

(Multiple Choice)

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Question 12

Use the following to answer questions : y² = 36x -Find the focus.

(Multiple Choice)

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Question 13

Line segments ( ) and ( ) have the endpoints indicated. Use the slope formula to determine if the segments are parallel, perpendicular or simply intersect. A(-4, 2) B(3, -4) C(-2, 5) D(5, -1)

(Multiple Choice)

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Question 14

Identify the equation as that of an ellipse or a circle. 9(x - 7)² + 4(y + 6)² = 36.

(Multiple Choice)

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Question 15

Use the following to answer questions : x = -y² + 6y - 8 -Sketch the graph using symmetry and a few additional points.

(Multiple Choice)

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Question 16

Plot the point .

(Essay)

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Question 17

Use the following to answer questions : x² = 28y -Find the directrix.

(Short Answer)

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Question 18

Use the following to answer questions : y² = 36x -Find the directrix.

(Multiple Choice)

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Question 19

Sketch the polar graph using an r-value analysis (a table may help), symmetry, and any convenient points. r = 4

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Question 20

Showing 1 - 20 of 122

Use the following to answer questions : In its elliptical orbit around the sun, Mercury has an aphelion of 44 million miles, and a perihelion of 29 million miles. -Eliminate the parameter and write the corresponding rectangular form. x = t + 10 Y = t² + 5

Complete the square in both x and y to write the equation in standard form. Then draw a complete graph of the relation and identify all important features. 9x² + 4y² - 18x + 16y - 11 = 0

Graph the hyperbola. Label the vertices.

Graph the hyperbola. Label the vertices.

Convert from rectangular coordinates to polar coordinates. A diagram may help.

Sketch the polar graph using an r-value analysis (a table may help), symmetry, and any convenient points. r =

Use the following to answer questions : In its elliptical orbit around the sun, Mercury has an aphelion of 44 million miles, and a perihelion of 29 million miles. -Find the polar equation modeling the orbit of Mercury.

Sketch a complete graph of the equation, including asymptotes. Be sure to identify the center and vertices.

For the conic equation given, determine if the equation represents a parabola, ellipse, or hyperbola.

Solve using substitution.

Identify the graph of the equation using the discriminant. 4x² - 10xy + 5y² - 4x + 2y - 3 = 0

Write the equation of a conic that satisfies the conditions given. Assume the conic has one focus at the pole. ellipse, e = 0.5, directrix to focus: d = 10.

Use the following to answer questions : y² = 36x -Find the focus.

Line segments ( ) and ( ) have the endpoints indicated. Use the slope formula to determine if the segments are parallel, perpendicular or simply intersect. A(-4, 2) B(3, -4) C(-2, 5) D(5, -1)

Identify the equation as that of an ellipse or a circle. 9(x - 7)² + 4(y + 6)² = 36.

Use the following to answer questions : x = -y² + 6y - 8 -Sketch the graph using symmetry and a few additional points.

Plot the point .

Use the following to answer questions : x² = 28y -Find the directrix.

Use the following to answer questions : y² = 36x -Find the directrix.

Sketch the polar graph using an r-value analysis (a table may help), symmetry, and any convenient points. r = 4

Equations and Inequalities

Relations, Functions and Graphs

Polynomial and Rational Functions

Exponential and Logarithmic Functions

Introduction to Trigonometric Functions

Trigonometric Identities, Inverses, and Equations

Applications of Trigonometry

Systems of Equations and Inequalities

Additional Topics in Algebra

Bridges to Calculus - an Introduction to Limits

Review of Basic Concepts and Skills

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Exam 9: Analytical Geometry

Use the following to answer questions : In its elliptical orbit around the sun, Mercury has an aphelion of 44 million miles, and a perihelion of 29 million miles. -Eliminate the parameter and write the corresponding rectangular form. x = t + 10 Y = t2 + 5

Complete the square in both x and y to write the equation in standard form. Then draw a complete graph of the relation and identify all important features. 9x2 + 4y2 - 18x + 16y - 11 = 0

Graph the hyperbola. Label the vertices.

Graph the hyperbola. Label the vertices.

Convert from rectangular coordinates to polar coordinates. A diagram may help.

Sketch the polar graph using an r-value analysis (a table may help), symmetry, and any convenient points. r =

Use the following to answer questions : In its elliptical orbit around the sun, Mercury has an aphelion of 44 million miles, and a perihelion of 29 million miles. -Find the polar equation modeling the orbit of Mercury.

Sketch a complete graph of the equation, including asymptotes. Be sure to identify the center and vertices.

For the conic equation given, determine if the equation represents a parabola, ellipse, or hyperbola.

Solve using substitution.

Identify the graph of the equation using the discriminant. 4x2 - 10xy + 5y2 - 4x + 2y - 3 = 0

Write the equation of a conic that satisfies the conditions given. Assume the conic has one focus at the pole. ellipse, e = 0.5, directrix to focus: d = 10.

Use the following to answer questions : y2 = 36x -Find the focus.

Line segments ( ) and ( ) have the endpoints indicated. Use the slope formula to determine if the segments are parallel, perpendicular or simply intersect. A(-4, 2) B(3, -4) C(-2, 5) D(5, -1)

Identify the equation as that of an ellipse or a circle. 9(x - 7)2 + 4(y + 6)2 = 36.

Use the following to answer questions : x = -y2 + 6y - 8 -Sketch the graph using symmetry and a few additional points.

Plot the point .

Use the following to answer questions : x2 = 28y -Find the directrix.

Use the following to answer questions : y2 = 36x -Find the directrix.

Sketch the polar graph using an r-value analysis (a table may help), symmetry, and any convenient points. r = 4

Equations and Inequalities

Relations, Functions and Graphs

Polynomial and Rational Functions

Exponential and Logarithmic Functions

Introduction to Trigonometric Functions

Trigonometric Identities, Inverses, and Equations

Applications of Trigonometry

Systems of Equations and Inequalities

Additional Topics in Algebra

Bridges to Calculus - an Introduction to Limits

Review of Basic Concepts and Skills

Filters

Use the following to answer questions : In its elliptical orbit around the sun, Mercury has an aphelion of 44 million miles, and a perihelion of 29 million miles. -Eliminate the parameter and write the corresponding rectangular form. x = t + 10 Y = t² + 5

Complete the square in both x and y to write the equation in standard form. Then draw a complete graph of the relation and identify all important features. 9x² + 4y² - 18x + 16y - 11 = 0

Identify the graph of the equation using the discriminant. 4x² - 10xy + 5y² - 4x + 2y - 3 = 0

Use the following to answer questions : y² = 36x -Find the focus.

Identify the equation as that of an ellipse or a circle. 9(x - 7)² + 4(y + 6)² = 36.

Use the following to answer questions : x = -y² + 6y - 8 -Sketch the graph using symmetry and a few additional points.

Use the following to answer questions : x² = 28y -Find the directrix.

Use the following to answer questions : y² = 36x -Find the directrix.