Posted by **John** on Friday, February 28, 2014 at 5:36pm.

Find the sum of all possible values of the constant k such that the graph of the parametric equations x=2+4cos(s) and y=k-4sin(s) intersects the graph of the parametric equations x=1+cos(t) and y=-3+sin(t) at only one point.

## Answer This Question

## Related Questions

- Precalculus - Find the sum of all possible values of the constant k such that ...
- Math: Parametric Equations - The graph of the parametric equations x=cos(t) y=...
- Precalculus - The graph of the parametric equations x=cos(t), y=sin(t) meets the...
- Math: Parametric Equations - Let G be the graph of the parametric equations x = ...
- Precalculus - Let G be the graph of the parametric equations x=cos(4t)and y=sin(...
- Precalculus - Let G be the graph of the parametric equations x=cos(4t)and y=sin(...
- precalculus - To what interval I must we restrict the parameter t if the graph ...
- Calculus - Find parametric equations for the tangent line to the curve with the ...
- Math-Precalculus-Parametric Equations - Ellipses - The graph of the equation (x-...
- pre-calculus - eliminate parameters of x=1+cos t y=1-sin t graph the parametric ...

More Related Questions