Exam 12: Coordinate Geometry: Lines, Parabolas, Circles, Ellipses and Hyperbolas

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The distance between P1P _ { 1 } and P2P _ { 2 } is the same as the distance between P2P _ { 2 } and P1P _ { 1 } .

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Find x if the line through ( 2, 2) and ( x , 7) has a slope of 98\frac { 9 } { 8 }

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The center of the hyperbola (x1)29(x+3)2=27( x - 1 ) ^ { 2 } - 9 ( x + 3 ) ^ { 2 } = 27 is (1,3)( - 1,3 ) .

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For the point (1, 8) determine the point that is symmetric with respect to y -axis.

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If the point (3,5)( 3 , - 5 ) is on a graph that is symmetric with respect to the x axis, the point (3,5)( - 3 , - 5 ) is also on the graph.

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Find the intercepts for y216x2=81y ^ { 2 } - 16 x ^ { 2 } = 81 .

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The major axis of an ellipse is always perpendicular to the x axis.

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Find the equation of the circle that passes through the origin and has its center at (0, 9).

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Graph the parabola. y=15x2y = \frac { 1 } { 5 } x ^ { 2 }

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Match each equation with the type of symmetry exhibited by its graph. Do not sketch the graph. -symmetry with respect to the y axis

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Find the slope of the line determined by the points (3, 2) and (5, 6).

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Find y if the line through (0, 2) and ( 2, y ) has a slope of 32- \frac { 3 } { 2 }

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Match each item with the correct graph to obtain a true statement. -point

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Find the x intercepts of y=3x211x4y = 3 x ^ { 2 } - 11 x - 4 . Separate answers with a comma.

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Find the length of a radius of this circle. x 2 + y 2 = 41

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Find the distance between the points (-4, 2) and (5, 14).

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Match each equation with the type of symmetry exhibited by its graph. Do not sketch the graph. -symmetry with respect to the y axis

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Find the center of each circle. Match each of the equations with coordinates ( x , y ) to obtain a true statement. - (8,10)( 8,10 )

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The graph of an equation of the form Ax2+By2=CA x ^ { 2 } + B y ^ { 2 } = C , where A , B , and C are nonzero real numbers and ABA \neq B is an hyperbola.

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Identify the graph of the ellipse. 5 x 2 + 4 y 2 = 20

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