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Find a degree 
Magazine Problem 1
Match the parabola to the equation. (GRAPH CAN'T COPY) $$y^{2}=4 x$$
Problem 1
The coordinates of a point in the \(x y\) -coordinate system are given. Assuming that the \(X Y\) -axes are found by rotating the \(x y\) -axes by the given angle \(\theta\), find the corresponding coordinates for the point in the \(X Y\) -system. $$(2,4), \theta=45^{\circ}$$
Problem 1
Identify the conic section as a parabola, ellipse, circle, or hyperbola. $$x^{2}+x y-y^{2}+2 x=-3$$
Problem 1
Graph the curve defined by the parametric equations. $$x=t+1, y=\sqrt{t}, t \geq 0$$
Problem 1
Find the polar equation that represents the conic described (assume that a focus is at the origin). Conic Ellipse Eccentricity \(e=\frac{1}{2}\) Directrix \(y=-5\)
Problem 2
The coordinates of a point in the \(x y\) -coordinate system are given. Assuming that the \(X Y\) -axes are found by rotating the \(x y\) -axes by the given angle \(\theta\), find the corresponding coordinates for the point in the \(X Y\) -system. $$(5,1), \theta=60^{\circ}$$
Problem 2
Solve the system of equations by applying the elimination method. $$\begin{array}{rr}x^{2}+y= & 2 \\\2 x+y= & -1\end{array}$$
Problem 2
Identify the conic section as a parabola, ellipse, circle, or hyperbola. $$x^{2}+x y+y^{2}+2 x=-3$$
Problem 2
Graph the curve defined by the parametric equations. $$x=3 t, y=t^{2}-1, t \text { in }[0,4]$$
Problem 2
Find the polar equation that represents the conic described (assume that a focus is at the origin). Conic Ellipse Eccentricity \(e=\frac{1}{3}\) Directrix \(y=3\)
