Chapter 4: Problem 3
A point P lies on the \(x\) axis. State the \(y\) coordinate of \(\mathrm{P}\)
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Chapter 4: Problem 3
A point P lies on the \(x\) axis. State the \(y\) coordinate of \(\mathrm{P}\)
These are the key concepts you need to understand to accurately answer the question.
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Plot the following points: \(\mathrm{A}(2,-2), \mathrm{B}(-2,1)\), \(\mathrm{C}(-1,0), \mathrm{D}(0,-2)\)
Express the following Cartesian coordinates as cylindrical polar coordinates. (a) \((-2,-1,4)\) (b) \((0,3,-1)\) (c) \((-4,5,0)\)
Given the polar coordinates, calculate the Cartesian coordinates of each point. (a) \(r=7, \theta=36^{\circ}\) (b) \(r=10, \theta=101^{\circ}\) (c) \(r=15.7, \theta=3.7\) radians (d) \(r=1, \theta=\frac{\pi}{2}\) radians
Express the following cylindrical polar coordinates as Cartesian coordinates. (a) \(\left(3,70^{\circ}, 7\right)\) (b) \(\left(1,200^{\circ}, 6\right)\) (c) \(\left(5,180^{\circ}, 0\right)\)
State the equation of the plane passing through \((4,7,-1),(3,0,-1)\) and \((1,2,-1)\)
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