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Transform the Polar Equation to an Equation in Rectangular Coordinates $\theta=\frac{\pi}{3}$

question 44

Multiple Choice

Transform the polar equation to an equation in rectangular coordinates. Then identify and graph the equation.
- $\theta=\frac{\pi}{3}$
$Transform the polar equation to an equation in rectangular coordinates. Then identify and graph the equation. - \theta=\frac{\pi}{3} A) B) y=\sqrt{3} x ; line through the pole making an angle of \frac{\pi}{3} with the polar axis C) y=-\frac{\sqrt{3}}{3} x ; line through the pole making an angle of \frac{\pi}{\pi} with the polar axis D) y=-\frac{\pi}{3} ; horizontal line \frac{\pi}{3} units below the pole \left(x-\frac{\pi}{3}\right) ^{2}+y^{2}=\frac{\pi^{2}}{9} \text {; circle, radius } \frac{\pi}{3} \text {, } center at \left(\frac{\pi}{3}, 0\right) in rectangular coordinates$

Definitions:

Opportunity Cost

The cost of what is foregone in order to pursue a certain action or decision.

Bowed-out

A term often used to describe a production possibility frontier that is concave from the origin, indicating increasing opportunity costs as more of one good is produced.

Adaptability

Adaptability is the ability to adjust readily to different conditions, environments, or situations, often considered a crucial skill in both personal and professional contexts.

Production Possibilities Frontier

A curve depicting all maximum output possibilities for two or more goods given a set of inputs (resources, labor, etc.), assuming all resources are fully utilized.

Transform the Polar Equation to an Equation in Rectangular Coordinates θ=π3\theta=\frac{\pi}{3}θ=3π​

Definitions:

Transform the Polar Equation to an Equation in Rectangular Coordinates $\theta=\frac{\pi}{3}$