Exam 11: Conic Sections

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Determine the distance between the pair of points. - (36,2) and (56,7)( 3 \sqrt { 6 } , 2 ) \text { and } ( 5 \sqrt { 6 } , 7 )

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C

Graph the equation. - x2+y2=9x ^ { 2 } + y ^ { 2 } = 9  Graph the equation. - x ^ { 2 } + y ^ { 2 } = 9

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Graph the equation. - x2+4y2=4x ^ { 2 } + 4 y ^ { 2 } = 4  Graph the equation. - x ^ { 2 } + 4 y ^ { 2 } = 4

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Determine the distance between the pair of points. -(2, 5)and (-6, -6)

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Determine the distance between the pair of points. -(0, 0)and (-10, -8)

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Find all real solutions to the system of equations using the substitution method. - -=39 x-y=3

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Find all real solutions to the system of equations using the addition method. - 3-2=-6 2+4=44

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Graph the equation. - 16x2+9y2=14416 x ^ { 2 } + 9 y ^ { 2 } = 144  Graph the equation. - 16 x ^ { 2 } + 9 y ^ { 2 } = 144

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Write the equation in standard form (if necessary)and determine the equations of the asymptotes. Then graph the equation. - 25x2=4y2+10025 x^{2}=4 y^{2}+100  Write the equation in standard form (if necessary)and determine the equations of the asymptotes. Then graph the equation. - 25 x^{2}=4 y^{2}+100

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Write the equation in the form y=a(xh)2+k or x=a(yk)2+h\mathbf {y = a ( x - h ) ^ { 2 } + k ~or ~ x = a ( y - k ) ^ { 2 } + h} h a nd then graph the equation. - x=12y24y+9x = \frac { 1 } { 2 } y ^ { 2 } - 4 y + 9  Write the equation in the form  \mathbf {y = a ( x - h ) ^ { 2 } + k ~or ~ x = a ( y - k ) ^ { 2 } + h}  h a nd then graph the equation. - x = \frac { 1 } { 2 } y ^ { 2 } - 4 y + 9

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Solve the problem. -An arch for a bridge over a highway is in the form of a semi-ellipse. The top of the arch is 35 feet above ground. What should the span of the bridge be, rounded to the nearest hundredth of a foot, if the height 26 feet from the Center is to be 12 feet above ground?

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Find all real solutions to the system of equations using the addition method. - 2+=66 +=41

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Determine the midpoint of the line segment between the pair of points. -(6, 1)and (8, 5)

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Write the equation in the form y=a(xh)2+k or x=a(yk)2+h\mathbf {y = a ( x - h ) ^ { 2 } + k ~or ~ x = a ( y - k ) ^ { 2 } + h} h a nd then graph the equation. - y=x26x8y = - x ^ { 2 } - 6 x - 8  Write the equation in the form  \mathbf {y = a ( x - h ) ^ { 2 } + k ~or ~ x = a ( y - k ) ^ { 2 } + h}  h a nd then graph the equation. - y = - x ^ { 2 } - 6 x - 8

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Solve the problem. -A bridge is built in the shape of a semi-elliptical arch. It has a span of 118 feet. The height of the arch 30 feet from the center is to be 12 feet. Find the height of the arch at its center rounded to the nearest hundredth of a Foot.

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Graph the inequality. - 25x29y222525 x ^ { 2 } - 9 y ^ { 2 } \leq 225  Graph the inequality. - 25 x ^ { 2 } - 9 y ^ { 2 } \leq 225

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Determine the distance between the pair of points. -(2, -3)and (6, -1)

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Determine whether the graph of the quadratic function opens up or down. - f(x)=x2+8x2f ( x ) = x ^ { 2 } + 8 x - 2

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Graph the inequality. - x225+y2491\frac { x ^ { 2 } } { 25 } + \frac { y ^ { 2 } } { 49 } \leq 1  Graph the inequality. - \frac { x ^ { 2 } } { 25 } + \frac { y ^ { 2 } } { 49 } \leq 1

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Solve the problem. -A person at the top of a 600 foot tall building drops a yellow ball. The height of the yellow ball is given by the equationn h=16t2+600h = - 16 t ^ { 2 } + 600 where h is mea where h is measured in feet and t is the number of seconds since the yellow ball was Dropped. A second person, in the same building but on a lower floor that is 516 feet from the ground, drops a White ball 1.5 seconds after the yellow ball was dropped. The height of the white ball is given by the equation h=16(t1.5)2+516h = - 16 ( t - 1.5 ) ^ { 2 } + 516 where h is meas where h is meaured in feet and t is the number of seconds since the yellow ball was Dropped. Find the time that the balls are the same distance above the ground and find this distance.

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