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2. [-13.12 points] DETAILS ROGACALCET3 11.2.004. Find the length of the path over the given interval....
7. [-12 Points] DETAILS ROGACALCET3 11.1.033. Find parametric equations for the segment joining the given points. (3, 1) and (5, 4) c(t) |),osts 8. [-12 Points] DETAILS ROGACALCET3 11.1.049. Use the formula for the slope of the tangent line to find out for the curve c(t) - (543, 48 - 5) at t = 3. dy dx - 3 9. [-12 Points] DETAILS ROGACALCET3 11.1.062. Find an equation of the tangent line to the curve c(t) - (962 - 6,612...
7. [-/2.27 Points] DETAILS ROGACALCET3 10.4.011, Let S = (-1)** 1.Calculate S, for 1snss. (Round your answers to four decimal places.) 1 Ss II 8. [-/2.27 Points) DETAILS ROGACALCET3 10.4.015. Find the smallest value of N that approximates the value 6 = (-1)"+1 (n + 6)(n+8) to within an error of at most 10-5. (Round your answer up to the nearest integer.) 1 N= 9. [-12.27 Points] DETAILS ROGACALCET3 10.4.020. Determine convergence or divergence by any method, The series converges....
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5. [-12 Points] DETAILS ROGACALCET3 15.2.011. Evaluate Sb 10y da where D is the shaded part of the graph of y = 4 – x2 (a semicircle of radius 2). (Round your answer to four decimal places.) Sl 10y dA = V eBook 6. [-/2 points) DETAILS ROGACALCET3 15.2.016. Integrate f(x,y) = x + y over the region bounded by y = 3x and y = 9x – x2. (Round your answer to...
6 --2.5 points RogaCalcET3 79.020 Calculate SN given by Simpson's Rule for the value of N indicated. (Round your answer to three decimal places.) x4 + 4 dx, N=4 Sa O-12.5 points RogaCalcET3 7.9.027 7. An airplane's velocity is recorded at 5-minute (min) intervals during a 1-hour (h) period with the following results, In miles per hour: 545, 570, 595, 620, 645, 670, 695, 720, 745, 770, 795, 820, 845. Use Simpson's Rule to estimate the distance traveled during the...
2. (10 points) Find the arc length of the following paths. (The length of the path e(t) for to st<t is L = S ||'(t)||dt) (a) (5 points) c(t) = (t +1, 24243/2, {{2) for 1sts2
7. [-16 Points) DETAILS SCALCCC4 1.7.031. Find parametric equations for the path of a particle that moves around the given circle in the manner described. x2 + (y - 1)2 = 16 (a) Once around clockwise, starting at (4,1). X(t) = (t) = Osts 2017 (b) Four times around counterclockwise, starting at (4,1). x(t) = 4cos(t) (t) = osts (c) Halfway around counterclockwise, starting at (0,5). x(t) = y(t) = osts Need Help? Read it Watch Talk to Tutor
10. [-/8 Points) DETAILS LARCALC11 7.4.019. Find the arc length of the graph of the function over the indicated interval. + 273/2, Osy54 Need Help? Read Talk to a Tutor 11. [-/8 Points] DETAILS LARCALC11 7.4.015. Find the arc length of the graph of the function over the indicated interval. (Round your answer to three decimal places.) x = \n (snew). (1 Need Help? Read it Watch it Talk to a Tutor 12. (-/10 Points DETAILS LARCALC11 7.4.013.MI.
13. 0/1.78 points | Previous Answers RogaCalcET3 10.6.052. My Note Use the power series for (1+x3)-1 and differentiation to find the power expansion for fx)-3X- 3x2 (x3 + 1)2 1 14. 0.46/1.86 points| Previous Answers RogaCalcET3 10.6.046. My Notes Ask Your Teacher Use the formula In(1 + x)- x- X23-*+.. for |x| <1 2 3 4 n-1 and your knowledge of alternating series to find the smallest N such that the partial sum Sy approximates In Confirm this using a...
7. [2 points] A particle is moving at a constant speed in a circular path centered at the origin on an xy coordinate system. At one point (x=4m, y=0), the particle has a velocity of 5ġ m/s. a. State whether the particle is moving clockwise or counter-clockwise on the circular track. b. What is the constant speed of the particle throughout its circular trajectory? c. What is the acceleration (expressed as a vector) of the particle when it is at...
Find the length s of the path (2 + 141, 3 +212) over the interval 7 <1 38. (Express numbers in exact form. Use symbolic notation and fractions where needed.) s= Find the length s of the path (r + 5,12 + 8) over the interval 5 <1 37. (Use symbolic notation and fractions where needed.) S =