WHICH CONICS ARE FUNCTIONS?

Q: 15. x2 – 8x + 2y + 10 = 0 Equation:

A:

Q: conic in standard form.

A:

Q: エf ; え indepenelan Cordinaken Cou of a point, Show that,

A:

Q: 15. x2 - 8x + 2y + 10 = 0

A:

Q: Give two examples of a real-world object that is in the shape of a cone.

A:

Q: Enter the coordinates of the vertices of the conic in the x-y' plane. (Simplify your answer.…

A:

Q: Select a parametric equation that represents the line that passes through the points (3,0,−2) and…

A: Find the direction vector of the line using the two points

Q: Write the equation of the Conic, given its graph.

A:

Q: Graph the line and conic section. r = 8/(1 - sin u)

A: We can convert this into rectangular form. Then,…

Q: Determine the vertical traces of elliptic and parabolic cylinders in standard form.

A: Firstly the trace of a surface which is actually a cross section or the curves of intersection of a…

Q: Write the general conic

A: The standard equation of horizontal ellipse centered at h, k with semi major axis length a and semi…

Q: Write an expression for the length of a parametriccurve

A:

Q: conicd Clasty form- k veduce the relation to

A:

Q: Find an equation for the conic whose graph is shown. y

A:

Q: Explain what is the relation of the conic section to the given object

A: Given object is a circle.

Q: What are the foci of this conic section?

A: We have to find the foci of the given hyperbola.

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

A: The equation of the conic is x2 + 10x -3y = -13.

Q: Analyze each conic.

A:

Q: What is meant by the conjugate axis and focal axis?

A: To define conjugate axis and focal axis.

Q: How are the conics described in terms of a fixed point and a fixed line?

A: We need to describe the definition of conics in terms of a fixed point and fixed line.

Q: If all conics are defined in terms of a fixed point and a fixed line, how can you tell one kind of…

A: Solution: We have Conics: It is a locus of a point that moves in a plane, such that a ratio of its…

Q: Plot the points (2, 0,)( 2, - 3,) (2, 4,) (2, 1, )and( 2, - 1). Describe the set of all points of…

A: Solution:Given To plot the points (2, 0,)( 2, - 3,) (2, 4,) (2, 1, )and( 2, - 1).To describe th set…

Q: Find parametric equations for the line of slope 2 that passes through the point (3, 5)

A:

Q: Classify the conic first, and then conv equation to standard form

A: The equation of given conic is -2x2+5y2+24x-20y-102=0 ......................(1)             Compare…

Q: what is the most important thing you learn about conics?

A: There are several things we have heard/read in school or somewhere else. These things can be…

Q: Determine the hyperbolic form of L-

A:

Q: Objects that move at a constant speed are said to be in______ _____

A: It is known that when a motion of an object travels in a straight line and the velocity of the…

Q: show its 3d version using geogebra

A: We have the unit vector asa^=2299152, -9, -72The 3D figure of the unit vector in Geogebra is as…

Q: Express the following in Cartesian form

A: As,  cos 300o= 12 and sin 300o= -32. Now, put the values and simplify.

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

A:

Q: Exer. 1-14: Find the vertices and foci of the ellipse. Sketch its graph, showing the foci. y + 9x² =…

A:

Q: Objects that move at a constant speed are said to be in ______ _______ .

A: It is known that when a motion of an object travels in a straight line and the velocity of the…

Q: Give two examples of a real-world object that is in the shape of a prism.

A: In this question we have to give two examples of a real world object that is in the shape of the…

Q: State whether the given equation defines an elliptic paraboloid, a hyperbolic paraboloid, or an…

A:

Q: .2 = 1 25

A:

Q: Find the point on the surface fx,

A:

Q: I think you are suppose to use the fundamental theorem of calculu.

A:

Q: Find an equation for the conic whose graph is shown: yA Directrix y = -12

A:

Q: What is being constructed in the image?

A: Choose a correct option.

Q: Write Cauchy-Riemann equations?

A:

Q: Exer. 1-14: Find the vertices and foci of the ellipse. Sketch its graph, showing the foci. 3 4x + y…

A:

Q: Find the ODE of the family of hyperbola center at the origin.

A: Find the ODE of the family of hyperbola center at the origin.

Q: 10. 25x2 - 9y2 = 144           11. x2 + y2 = 225           12. x2 + 3y2 = 3

A:

Q: Points launched from the x-axis by deflecting off

A:

Q: Apply Cauchy's conditions, check if the complex function is analytic or not. f(z) = ze-z

A:

Q: Find an equation for the conic whose graph is shown:

A: