In three dimensions the equation2² +y? = 1represents. Similarly, the equationy? + 22 = 1represents another cylinder. These cylinders have infiniteand intersect at right angle.The set of all points that lie on or inside both cylinders is given in FigureThe set of all such points can be characterized by the equations22 + y? <1andy? < z< V1- y.The intersections of four and three cylinders are given in Figureand Figure, respectively. We can open the intersection as shown inFigure. Each of the curves of the intersection of two cylinders is anFigure aFigure bFigure cFigure ddellipse|ругamidbheightspherecylinderasquare

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In three dimensions the equation 22 +y? = 1 represents a |. Similarly, the equation y? + 22 = 1 represents another cylinder. These cylinders have infinite and intersect at right angle. The set of all points that lie on or inside both cylinders is given in Figure | The set of all such points can be characterized by the equations 22 + y? <1 and The intersections of four and three cylinders are given in Figure and Figure respectively. We can open the intersection as shown in Figure . Each of the curves of the intersection of two cylinders is an Figure a Figure b Figure c Figure d ellipse pyramid sphere cylinder square d b height

In three dimensions the equation 22 +y? = 1 represents a |. Similarly, the equation y? + 22 = 1 represents another cylinder. These cylinders have infinite and intersect at right angle. The set of all points that lie on or inside both cylinders is given in Figure | The set of all such points can be characterized by the equations 22 + y? <1 and The intersections of four and three cylinders are given in Figure and Figure respectively. We can open the intersection as shown in Figure . Each of the curves of the intersection of two cylinders is an Figure a Figure b Figure c Figure d ellipse pyramid sphere cylinder square d b height

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter11: Topics From Analytic Geometry

Section11.3: Hyperbolas

Problem 38E

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