a. (4, pi3/3)
b. (4, 2pi/3)
c. (4, 5pi/6)
d. (2, 2pi/3)
b. (4, 2pi/3)
c. (4, 5pi/6)
d. (2, 2pi/3)
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r² = x² + y² = 4 + 12 = 16
r = 4
tanθ = y/x = (2√3) / −2 = −√3
θ = 2π/3 or 5π/3
But since (−2, 2√3) is in quadrant 2, then π/2 < θ < π
θ = 2π/3
Answer: b. (4, 2π/3)
r = 4
tanθ = y/x = (2√3) / −2 = −√3
θ = 2π/3 or 5π/3
But since (−2, 2√3) is in quadrant 2, then π/2 < θ < π
θ = 2π/3
Answer: b. (4, 2π/3)
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Memorize the basics and this a piece of cake.
x² + y² = r²
tanΘ = y/x
Get Θ in proper quadrant.
answer choice is b.
x² + y² = r²
tanΘ = y/x
Get Θ in proper quadrant.
answer choice is b.