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A: The equation of tangent line to the curve is given below
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A: x(t) = sin(t)y(t) =csc(t)
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A: The given polar curve,r=9 sin θ; -92,11π6
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A: Find T→,N→ and B→ for the curve r→(t)=4 cos(5t),4sin(5t),5t at the point t=0give your answer to two…
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A: Use polar system to sketch this curve.
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A: Graph are given below:
Q: Q2/ Identify the symmetry of the curve r= sin e + cos e. Then sketch the curve in xy-plane.
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A: Since you have submitted two questions, we'll answer the first question. For the second question…
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A: The given question has been solved in detail
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Q: Find a Cartesian equation of the curves. 1) r= 2 sin 0 2) r = 5 csc e
A: 1) r=2sinθ2) r=5cosecθwe have to convert these curves into cartesian equations
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A: see my solution below
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A: We have to find the direction vector first.
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A: Solve the following
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Q: Photo attached
A: Given,
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A: Given parametric equations are
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Q: Question 3 Find the point(s) of intersection of the curves r = 6 and r = 12 sin e OA 6 * (6.5)(6) 3…
A: To find the intersection of the curve r=6 and r=12sinθ
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A:
Q: Find a Cartesian equation for the curve. r = 9 tan(?) sec(?)
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Q: 3IZ 21 C 2 3 3 y
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A: Explanation of the answer is as follows
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Q: Q8:- Find the intersection points between the given curves. r= cose 1- r= sin0 2- r= 3cos0, r=1+…
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Q: Consider the following. x = sin(6t), y = −cos(6t), z = 24t; (0, 1, 4?) (a) Find the equation…
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Q: Eliminate the parameter to find a Cartesian equation of the curve. x= cos 21, y=3 sint, 0sts2n
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A: x=tan2(θ) and y=sec(θ) knowing that tan2(θ)=(tan(θ))2=sin2θcos2θ and that…
Q: from Equation (3). Then find the length of the indicated portion of the curve. 11. r(t) = (4 cos t)i…
A: The arc length is, 5π/2 The detailed solution is as follows below:
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A: Given that the parametric equations of a curve is x = cos (t) , y =…
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