2 d.x dy L = dt dt dt (a) To find the length of the polar curve r = of the definition of polar coordinates and write this polar curve in parametric F(0), a

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2<br>d.x<br>dy<br>L =<br>dt<br>dt<br>dt<br>(a) To find the length of the polar curve r =<br>of the definition of polar coordinates and write this polar curve in parametric<br>F(0), a <0 < b, we can take advantage<br>form as<br>F(0) cos 0, y = F(0) sin 0, a <0<b,<br>where 0 is our parameter.<br>Use the arc length equation above to show that we can find the arc length of this<br>polar curve by evaluating the following integral.<br>/ VIF(0)° + [F* (Ð)]² do<br>L =<br>(b) Sct up (but do not solvc) an integral that represents the length of r<br>where 0 <0 < 57.<br>= COS<br>

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Jun 05, 2022

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2 d.x dy L = dt dt dt (a) To find the length of the polar curve r = of the definition of polar coordinates and write this polar curve in parametric F(0), a

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