Question

Determine the equation of the given conic in XY-coordinates when the coordinate axes are rotated through...

Determine the equation of the given conic in XY-coordinates when the coordinate axes are rotated through the indicated angle. x^2 − 3y^2 = 6, ϕ = 60°

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A conic section is given by the equation 4x2 + 10xy + 4y2 = 36. Use...
A conic section is given by the equation 4x2 + 10xy + 4y2 = 36. Use rotation of coordinate axes through an appropriate acute angle θ to find the new equation of the conic section in the uv-coordinate axes , where x = u cos(θ) - v sin(θ) , y = u sin(θ) + v cos(θ). Then identify the conic section.
A conic section is given by the equation 57x^2+14√3 xy+43y^2-576=0, identity and sketch the conics.
A conic section is given by the equation 57x^2+14√3 xy+43y^2-576=0, identity and sketch the conics.
The three following coordinate vectors are given in unitary coordinates (in [m]): a = (5; 0;...
The three following coordinate vectors are given in unitary coordinates (in [m]): a = (5; 0; 0) b = (-1; 4; 1) c = (0; 1; 3) a) Determine the new coordinate system, giving |a|, |b|, |c|, alpha, beta and gamma. Use vector operations to obtain the values. b) Determine the metric matrix for this coordinate system, and the volume of the parallelepiped spanned by a, b, c. For the volume calculation, use the determinant of the metric matrix. c)...
Determine a region of the xy-plane for which the given differential equation would have a unique...
Determine a region of the xy-plane for which the given differential equation would have a unique solution whose graph passes through a point (x_0, y_0) in the region. (1+y^3)y' = x^2
determine if the xy-plane for which the given differential equation would have a unique solution whose...
determine if the xy-plane for which the given differential equation would have a unique solution whose graph passes through the point (x0,y0) in the region dy/dx=y^(2/3) x(dy/dx)=y
Determine an equation for the tangent to each function at the point with the given x-coordinate....
Determine an equation for the tangent to each function at the point with the given x-coordinate. a) f(x) = tanx , x = π/4 b) f(x) = 6tanx - tan2x, x = 0 Doing limits using the formula y = tanx --> dy/dx = sec^2x
Go through separation of variables solution of Laplace’s equation in cylindrical coordinates when it is not...
Go through separation of variables solution of Laplace’s equation in cylindrical coordinates when it is not legitimate to ignore the z dependence.  Determine what the functional form is for the z and φ dependence. Check the solutions for the ρ dependence.
Determine for which values of m the function ϕ(x)=e^mx is a solution to the given equation....
Determine for which values of m the function ϕ(x)=e^mx is a solution to the given equation. (a) (d^2 y)/(dx^2 )+6 dy/dx+5y=0
Find the equation(s) of the tangent line(s) when x = 0 for: xy^5 +2(x^2)y−y^2 −3y−2=0
Find the equation(s) of the tangent line(s) when x = 0 for: xy^5 +2(x^2)y−y^2 −3y−2=0
Q1). i). Given that ρs = x 3y + xy, calcultae ∮ ρs ds, over the...
Q1). i). Given that ρs = x 3y + xy, calcultae ∮ ρs ds, over the region, y ≤ x 3 , 0 < ? < 1. ii). Find the unit vector along the line joining point (-2, 8, 6) to point ( -6 , -2, -4). iii). Determine the value of charge moving with a certain velocity ?̅= (5 ?̅̅?̅ + 6 ?̅̅?̅ − 3 ?̅̅?̅) × 103 m/s in a magnetic field velocity?̅ = (3 ?̅̅?̅ − 4...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT