Exam 11: Nonlinear Functions, Conic Sections, and Nonlinear Systems

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Graph the function defined by a radical expression. - f(x)=9x2f(x)=\sqrt{9-x^{2}}  Graph the function defined by a radical expression. - f(x)=\sqrt{9-x^{2}}

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Suppose that a nonlinear system is composed of equations whose graphs are those described, and the number of points of intersection of the two graphs is as given. Make a sketch satisfying these conditions. -A parabola and a hyperbola; one point Suppose that a nonlinear system is composed of equations whose graphs are those described, and the number of points of intersection of the two graphs is as given. Make a sketch satisfying these conditions. -A parabola and a hyperbola; one point

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Graph the inequality. - y14x2+2x+6y \geq \frac{1}{4} x^{2}+2 x+6  Graph the inequality. - y \geq \frac{1}{4} x^{2}+2 x+6

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Choose the equation that matches the graph. -Choose the equation that matches the graph. -

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Graph the inequality. - 36x216y257636x^2-16y^2 \leq 576  Graph the inequality. - 36x^2-16y^2 \leq 576

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Graph the function. -f(x)=3|x-5|-8 Graph the function. -f(x)=3|x-5|-8

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Which method should be used to solve the system? Explain your answer, including a description of the first step. - x2+9y2=49\mathrm{x}^{2}+9 \mathrm{y}^{2}=49 9x2+8y2=25-9 x^{2}+8 y^{2}=25

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Solve the problem by using a nonlinear system. -Find the dimensions of a rectangular enclosure with perimeter 40yd40 \mathrm{yd} and area 75yd275 \mathrm{yd}^{2} .

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Choose the graph that matches the given function. - f(x)=x1f(x)=\sqrt{x-1}

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Choose the inequality that matches the graph. -Choose the inequality that matches the graph. -

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Graph the circle. - x2+y28x8y+7=0x^{2}+y^{2}-8 x-8 y+7=0  Graph the circle. - x^{2}+y^{2}-8 x-8 y+7=0

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Suppose that a nonlinear system is composed of equations whose graphs are those described, and the number of points of intersection of the two graphs is as given. Make a sketch satisfying these conditions. -A line and an ellipse; two points Suppose that a nonlinear system is composed of equations whose graphs are those described, and the number of points of intersection of the two graphs is as given. Make a sketch satisfying these conditions. -A line and an ellipse; two points

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Graph the system of inequalities. - y\geq- y\leqx+1 y\leq-5 x\geq-4  Graph the system of inequalities. -  \begin{array}{l}y \geq-x^{2} \\ y \leq x+1 \\ y \leq-5 \\ x \geq-4\end{array}

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The graphing calculator screen shows the graphs of the two given functions, and the display gives the coordinates of one of the solutions. Find the other solution. - The graphing calculator screen shows the graphs of the two given functions, and the display gives the coordinates of one of the solutions. Find the other solution. -   y=\frac{1}{2} x^{2}   x-y=-4 y=12x2y=\frac{1}{2} x^{2} xy=4x-y=-4

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Solve the system by the substitution method. - x2+y2=85x^{2}+y^{2}=85 xy=1\mathrm{x}-\mathrm{y}=1

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Which system of inequalities matches the given calculator-generated graph? -Which system of inequalities matches the given calculator-generated graph? -

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Suppose that a nonlinear system is composed of equations whose graphs are those described, and the number of points of intersection of the two graphs is as given. Make a sketch satisfying these conditions. -A parabola and a hyperbola; three points Suppose that a nonlinear system is composed of equations whose graphs are those described, and the number of points of intersection of the two graphs is as given. Make a sketch satisfying these conditions. -A parabola and a hyperbola; three points

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The hyperbola shown in the calculator-generated graph was graphed in function mode with a square viewing window. What are the two functions y1y_{1} and y2y_{2} that were used to obtain the graph whose equation is given? - x249y2=1\frac{x^{2}}{49}-y^{2}=1  The hyperbola shown in the calculator-generated graph was graphed in function mode with a square viewing window. What are the two functions  y_{1}  and  y_{2}  that were used to obtain the graph whose equation is given? - \frac{x^{2}}{49}-y^{2}=1

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The hyperbola with equation y264x249=1\frac{y^{2}}{64}-\frac{x^{2}}{49}=1 opens up and down.

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What is the domain of the square root function, given by f(x)=xf(x)=\sqrt{x} ?

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