) (Section 10.7) Eliminate the parameter and find the correspond rectangular equation for the set of parametric equations; find the coordinates of the foci of the resulting conic x - 3 +4 cos(t) y = 5sin(t) + 2

Q: Find a set of parametric equations for the conic section or the line. Circle: Center:(5,3); Radius:2

A:

Q: hyperbola, vertices (±3, 0), foci (±6, 0)

A: Equation of hyperbola :x2a2 - y2b2 =1 , when vertices is on the x-axis.

Q: 1. Determine the important parts of the conic and sketch their graph. а. у? + 2х — 10у — 31

A: As per our guidelines we are supposed to answer only one question i.e. the question no 1)a). For the…

Q: etermine which conic is the one whose general equation has only one term raised to the square, that…

A: Given:

Q: Identify the conic withthe given equqtion and give its equation in the standard form.2xy+2√2x-1=0

A: Given  the equation of the curve  2xy+22x-1=0 we need to find the conic and its equation in the…

Q: Sketch the conic section 9x² +4y² 36x + 8y + 4 = 0 Be sure to identify any of the following items…

A:

Q: Write parametric equations that defime the = 1, conic Section 16 %3| 25

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Q: 9. Find equation (in an Rectangular) for the conic that satisfies the given conditions: Parabola…

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Q: Write an orthogonal change of coordinates converting the equation of the conic 3x2+3y +3z+2ry+2rz…

A: Given equation , 3x² + 3y² + 3z² + 2xy + 2xz+2yz = 1

Q: Determine the type of conic, angle of rotation needed to eliminate the XY-term to the nearest degree…

A:

Q: 10) (section 10.7) Find parametric equations for a circle centered at ( 5,6) with a radius of 4 and…

A: Given:

Q: Find the largest and smallest distances from the origin to the conic whose equation is 5x2 − 6xy +…

A: To find the largest and smallest distances from the origin to the conic whose equation is 5x2 − 6xy…

Q: Find the slope of the line tangent to the conic section 25 (x+3), (y+2)² = 1 at (3,8). 36

A: We find the slope of tangent to the given conic with the help of calculus .

Q: Identify the type of conic from the discriminant.Xy-2 = 0 , =45

A:

Q: write the standard form equation for the conic with center at (-8,14), vertices at (-1,14) and…

A:

Q: x = e-', y = e2t – 1

A:

Q: Use a translation of axes to put the conic in standard position. Identify the graph, give its…

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Q: Find the parametric equations of the line segment that passes through the points A(4,2,-5) and…

A:

Q: Find an equation for the conic that satisfies the given conditions. hyperbola, vertices (0, ±2),…

A: follow the procedure given below.

Q: 3. How can you determine the type of conic section represented by an equation in general form?

A: the general form of the equation of conic sectionis Ax2+Bxy+Cy2+Dx+Ey+F=0

Q: Determine the type of conic: 16. 2x2-4xy + 8y2 +7 = 0 17. 2xy-x + y-3 = 0 %3D %3D

A: The general equation of conics is given as Ax2+Bxy+Cy2+Dx+Ey+F=0, where A,B,C,D,E and F are real…

Q: Find an equation for the conic whose graph is shown. 2 (4, 2) 2

A:

Q: find the vertices and foci of the conic section.  (x − 3/4)2+(y + 1/7)2= 1

A: x-342+y+172=1

Q: What is the relation of conic section to the wall clock?

A:

Q: Identify the type of conic from the discriminant.x2+2ry +y2 + V2x-V2y-2=D0, =45°

A:

Q: 3 Determine what kind of conic is represented by the equation r = 1-3sine

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Q: sketch the following Conic Seetions 25 10-5 Cosca 2+ cosa

A: (1) And the graph of this equation is given by following-

Q: How do I find the focal points of this conic?  27x2+16y2+324x-96y+684=0

A:

Q: Sketch the conic section 9x² +4y² – 36x + 8y + 4 = 0. Be sure to identify any of the following items…

A: Ellipse

Q: Show that the “conic section” with equation x2 − 4x + y2 + 5 = 0has no points.

A: Equations for conic sections are obtained as the locus of points following one or a set of…

Q: Find the standard form of the equation of the conic section satisfying the given conditions:…

A: The focii of the  hyperbola are (0, -10), (0, 10). The vertices of the  hyperbola are (0, -7), (0,…

Q: 3 -6 -4 사업 4 2 -2 19 6 ly 2 4 6 8

A: Given,

Q: Sketch the three basic conic sections in standard position with vertices and foci on the x-axis.

A: Sketch the three basic conic sections in standard position with vertices and foci on the x-axis.

Q: 9. How can you determine the type of conic section represented by an equation in general form?

A: How can you determine the type of conic section represented by an equation in general form ?

Q: determine the equation  of the conic of foci (1,-2) and (5,-2), and eccentricity e=2/3

A:

Q: 2. Write down the name of the conic given by the polar curve r = 6/ (3 - 2 cose). Determine the…

A:

Q: What is the general equation of the conic section passing through the points  A(0,1), B(2,3),…

A: Given points A(0,1), B(2,3), C(5,4), D(1, −2), E(4, −1)   General equation:  ax2 + bxy + cy2 +…

Q: Find the parametric equations for the line through the point (5, 2,9) and perpendicular to the plan…

A:

Q: What does the eccentricity reveals about the conic?

A: We have to define what eccentricity reveals about the conic

Q: Section 7.5 1. Identify the conic as a hyperbola, parabola, or ellipse and find the vertices: 2 (b)…

A: The given data is: b r=21-13cosθ  To identify the conic as a hyperbola, parabola, or ellipse and…

Q: (b) Show that the equation r² – 4x + 4y2 – 12 = 0 represents a conic section. Sketch the conic…

A: To show: The equation x2 – 4x + 4y2 – 12 = 0 represents a conic section.Proof:

Q: Identify the conic section that appears in the drawing of a wooden pencil in the figure.

A:

Q: 2. Determine the equation of the conics shown below

A: Given conic is a hyperbola. From the figure, the center of the hyperbola is (h, k) = (-3, 2),…

Q: Find the equation of the conic of major axis on the x-axis, the center at (0,0) passing through (2,…

A:

Q: What is the relation of the conic section to the perfume container?

A: Common Parts of Conic Sections While each type of conic section looks very different, they have some…

Q: Chapter 13, Section 13.7, Question 005 Find an equation for the tangent plane and parametric…

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Q: graph the conic with the formula r=4/4+2cos(theta)

A: