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Question 1 Not yet answered Marked out of 3.50 P Flag question Question 2 Not yet answered Marked out of 5.00 Flag question The equation of a line is defined by y = k*x^5.4, where k = h/b^n as shown. If b = 2.2; h= 26.5. Determine the length of the parabolic/curved line from x = 0 to x = 2.2 [units]. h V Cx ין Cy Xc x b Answer: Determine the position of the x-centroid of the parabolic/curved line [units]. Answer:
Question 3 Not yet answered Marked out of 5.00 P Flag question Question 4 Not yet answered Marked out of 3.00 P Flag question Question 5 Not yet answered Marked out of 3.50 Flag question Determine the position of the y-centroid of the parabolic/curved line [units]. Answer: The parabolic/curved line is rotated about the x-axis through 344 degrees. Determine the surface area of revolution generated [units^2]. Answer: Determine the area under the parabolic curve from x = 0 to x = 2.2 and y = 0 to y = 26.5 [units^2]. Answer:
Question 6 Not yet answered Marked out of 4.50 P Flag question Question 7 Not yet answered Marked out of 4.50 P Flag question Question 8 Not yet answered Marked out of 3.00 P Flag question Determine the position of the x-centroid under the parabolic curve [units]. Answer: Determine the position of the y-centroid under the parabolic curve [units]. Answer: The parabolic area is rotated about the y-axis through 344 degrees. Determine the volume of revolution generated [units^3]. Answer: