Identify the polar coordinates for each value in the table below, discuss the shape and behavior of the graphs, and use this to
graph the equation of r=2 cos〖3θ.〗
Symmetry hint: see if the equation is true for the following:
the line θ = 90°: replace (r, θ) with (r, 180° – θ) or (-r, -θ)
the polar axis: replace (r, θ) with (-r, 180° – θ) or (r, -θ)
the pole: replace (r, θ) with (r, 180° + θ) or (-r, θ)
Symmetry hint: see if the equation is true for the following:
the line θ = 90°: replace (r, θ) with (r, 180° – θ) or (-r, -θ)
the polar axis: replace (r, θ) with (-r, 180° – θ) or (r, -θ)
the pole: replace (r, θ) with (r, 180° + θ) or (-r, θ)
1 answer:
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2x + y = 17
To solve for y, subtract 2x from both sides;
y = 17 - 2x
To solve for x, subtract y from both sides;
2x = 17 - y
Divide both sides by 2;
To solve for y, subtract 2x from both sides;
y = 17 - 2x
To solve for x, subtract y from both sides;
2x = 17 - y
Divide both sides by 2;