Q2 (a) A miniature quadcopter flies in a curve line from one point to another. Suppose that the path of the quadcopter from its initial hovering point to the final resting point is described by: y = 2.15 + 2.09x – 0.41x2, 0 < x 3.6 where x is the horizontal distance (in meters) from the point of release, and y is the total distance (in meters) from the initial point. (iv) Determine which method approximates better. (b) Evaluate the following equation by using Simpson's 3/8 rule with 12 equal parts of interval subdivision. The value of Ia is same as in equation Q1(a). Find the value of x and its absolute errors. 1.4 S laesinx dx 0.2
Q2 (a) A miniature quadcopter flies in a curve line from one point to another. Suppose that the path of the quadcopter from its initial hovering point to the final resting point is described by: y = 2.15 + 2.09x – 0.41x2, 0 < x 3.6 where x is the horizontal distance (in meters) from the point of release, and y is the total distance (in meters) from the initial point. (iv) Determine which method approximates better. (b) Evaluate the following equation by using Simpson's 3/8 rule with 12 equal parts of interval subdivision. The value of Ia is same as in equation Q1(a). Find the value of x and its absolute errors. 1.4 S laesinx dx 0.2
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:Q2
(a)
A miniature quadcopter flies in a curve line from one point to another. Suppose that
the path of the quadcopter from its initial hovering point to the final resting point is
described by:
y = 2.15 + 2.09x – 0.41x2,0 < x < 3.6
where x is the horizontal distance (in meters) from the point of release, and y is the
total distance (in meters) from the initial point.
(iv)
Determine which method approximates better.
(b)
Evaluate the following equation by using Simpson's 3/8 rule with 12 equal parts of
interval subdivision. The value of Ia is same as in equation Q1(a). Find the value
of x and its absolute errors.
1.4
S laesin x dx
0.2
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