Find the arc length (s) of the curve r(t) = (-4e5t, 3e5t, 4e5t) for 0 ≤ t≤ ln(3) S =

Q: Suppose a>0. 1 The arc length of the curve y=(a²+2)³/2 for 0<<a is. 3

A: L=∫abdydx2+1dx

Q: curve ï = 3t — 5, y = 4t +6 with 5 ≤ t ≤ 6.

A:

Q: Use the right endpoint approximation with n = 10 to estimate the arclength of the curve ¹(²), a…

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Q: Find the arc length (s) of the curve r(t) = (-41³/2 +3, -4t³/2+2, -4t - 4) for 2 ≤ t ≤ 4 S =

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Q: Find the arclength of the curve r(t) = (5t², 2√√5 t, lnt), for 1 ≤ t ≤ 5. L =

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Q: Find the arclength of the curve r(t) = (10/2t, el0, e-10r), 0 <t < 1

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Q: yes, hi. I've seen another source, use set variables to 0 and then solve individually, answers are…

A: setting z=0 and solving for x and y. similarly setting y=0 and solving for x and z.

Q: Use the right endpoint approximation with n = 10 to estimate the arclength of the curve y = x sin I…

A: Given curve equation is  y = x sinx2 ,    a ≤ x ≤ b…

Q: Find the arc length of the curve f = vx from x = 0 to x = 4.

A: Consider the given function. f=x Find the derivative of the function. f'x=12x The arc length formula…

Q: Find the arc length (8) of the curve 7 (t) = ( – 2e*, – 4e*, – 2e*) fo %3D c - - -

A: Explanation and solutions is given below....

Q: Find the arc length (s) of the curve 7 (t) = ( – 2t + 3, 4t%/2 + 2, – 4t/2 + 6) for 1 <t< 4 S =

A: Arc length is-  Integration with limits a to b [√(dx/dt)^2 +(dy/dt)^2 +(dz/dt)^2] dt

Q: Find the arc length (s) of the curve r(t) = (-4e5t, 5e5t, -2e5t) for 0 ≤ t ≤ ln(4) S =

A: Given data:  Find the arc length (s) of the curve r→(t) = (-4e5t, 5e5t, -2e5t) for 0 ≤  t  ≤ ln(4)

Q: Find the arc length (s) of the curve 7(t) = ( - 2t + 2, – 2t3/2 + 1, – 4t3/2 4) for 0 <t < 3 - S =

A:

Q: Find ford xdy + ydx, where C is the arc of the curve y = e for 0 ≤ x ≤ 6

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Q: Find the arc length of the curve r(t)= for 0 ≤ t ≤ 3.

A: Apply arc length formula