Problem2: The height of a small rocket y can be calculated as a function of time after blastoff with the following piecewise function: y = 38.1454t +0.137431³ y = 1036 + 130.909(t-15) + 6.18425 (t-15)² -0.428(1-15)³ y = 2900-62.468 (t−33) — 16.9274(1-33)² +0.41796(1-33)³ 0 ≤ t < 15 15 < t < 33 t> 33 Develop a well-structured pseudocode function to compute y as a function of t. Note that if the user enters a negative value of t or if the rocket has hit the ground (y = 0) then return a value of zero for y. Draw a flowchart for this and provide a pseudocode. Do it by hand.
Problem2: The height of a small rocket y can be calculated as a function of time after blastoff with the following piecewise function: y = 38.1454t +0.137431³ y = 1036 + 130.909(t-15) + 6.18425 (t-15)² -0.428(1-15)³ y = 2900-62.468 (t−33) — 16.9274(1-33)² +0.41796(1-33)³ 0 ≤ t < 15 15 < t < 33 t> 33 Develop a well-structured pseudocode function to compute y as a function of t. Note that if the user enters a negative value of t or if the rocket has hit the ground (y = 0) then return a value of zero for y. Draw a flowchart for this and provide a pseudocode. Do it by hand.
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:Problem2: The height of a small rocket y can be calculated as a function of time after blastoff
with the following piecewise function:
y = 38.1454t+ 0.13743t³
y = 1036 + 130.909(t - 15) + 6.18425 (t-15)²
-0.428(t-15)³
y = 2900 - 62.468 (t−33) — 16.9274(t-33)²
+0.41796(t-33)³
0 ≤ t < 15
15 ≤ t < 33
t> 33
Develop a well-structured pseudocode function to compute y as a function of t. Note that if the
user enters a negative value of t or if the rocket has hit the ground (y = 0) then return a value of
zero for y. Draw a flowchart for this and provide a pseudocode. Do it by hand.
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