We have:
"x(t)=5cost, y(t)=5sint, z(t)=3"
Then:
"L=\\int \\sqrt{(x'(t))^2+(y'(t))^2+(z'(t))^2}dt"
"x'(t)=-5sint, y'(t)=5cost, z'(t)=0"
Answer:
"L=\\int \\sqrt{25sin^2t+25cos^2t}dt=5\\int dt=5t+c"
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