3. Sketch the curve with polar equation r = cos(30), 0≤ 0 < 2π, plotting only the

Q: 1. Graph the line using parametric equations from t = 2 tot = 6. x = 10 – 2t, y = 3 – ÷t

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Q: How many times do the graphs of the polar curves r=3 and θ=π/6 intersect?

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Q: Sketch the curve with the given polar equation. r = 1+2 cos 0 7/2 Зп /4 T/4 2 4 57/4 77/4

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Q: = 4 sec 0. Find the Cartesian equation for the polar curve r =

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Q: determine the slope of the tangent line to the polar curve r = 1+3 cos(20) at 0 6

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Q: Find the slope of the tangent line to the polar curve r = 4 - 3 cos (0) at 0= - T 3

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Q: 7. Calculate dy/dx at the point indicated: f(0) = (7tan O, cos O), 0=/4

A: Here we will use the concept of parametric equation and Derivative of parametric ewyations

Q: Find a Cartesian equation for the curve which is defined by the polar equation: r= 6csc(0) where 0<0…

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Q: E x+y= 10«

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