# Ini conditions # Initial height (m) # Initial velocity (m/s) # First-order equations def rd(s): # Calculate derivative of r (r') return def sd(s): # Calculate derivative of s (s') return -g - alpha s # Calculation loop for i in range(0, n-1): kir = rd(s[i]) kis = %3D sd(s[i]) k2r = rd(s[i] +h*e.5 * k1s) k2s = sd(s[i] + h* e.5 %3D kis) k3r = rd(s[i] + h* ®.5 k3s = k2s) k2s) %3D sd(s[i] + h 0.5 k4r = rd(s[i] + h*k3s)
# Ini conditions # Initial height (m) # Initial velocity (m/s) # First-order equations def rd(s): # Calculate derivative of r (r') return def sd(s): # Calculate derivative of s (s') return -g - alpha s # Calculation loop for i in range(0, n-1): kir = rd(s[i]) kis = %3D sd(s[i]) k2r = rd(s[i] +h*e.5 * k1s) k2s = sd(s[i] + h* e.5 %3D kis) k3r = rd(s[i] + h* ®.5 k3s = k2s) k2s) %3D sd(s[i] + h 0.5 k4r = rd(s[i] + h*k3s)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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# Initial conditions
/ Editi
# Initial height (m)
# Initial velocity (m/s)
# First-order equations
def rd(s): # Calculate derivative of r (r')
return
def sd(s): # Calculate derivative of s (s')
return
-g - alpha S
# Calculation loop
for i in range (0, n-1):
kir = rd(s[i])
kis = sd(s[i])
k2r = rd(s[i] +h * 0.5 * k1s)
k2s = sd(s[i] +h *0.5 * k1s)
0.5
k2s)
k3r = rd(s[i] + h
k3s = sd(s[i] + h * 0.5 * k2s)
k4r = rd(s[i] +h * k3s)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F44e7a3ce-803b-45aa-8658-f230b13e4980%2F9ab5105a-9095-4cc7-9b8d-62e7152b4a74%2Fyqwg8h_processed.jpeg&w=3840&q=75)
Transcribed Image Text:[ ]
Connect
# Initial conditions
/ Editi
# Initial height (m)
# Initial velocity (m/s)
# First-order equations
def rd(s): # Calculate derivative of r (r')
return
def sd(s): # Calculate derivative of s (s')
return
-g - alpha S
# Calculation loop
for i in range (0, n-1):
kir = rd(s[i])
kis = sd(s[i])
k2r = rd(s[i] +h * 0.5 * k1s)
k2s = sd(s[i] +h *0.5 * k1s)
0.5
k2s)
k3r = rd(s[i] + h
k3s = sd(s[i] + h * 0.5 * k2s)
k4r = rd(s[i] +h * k3s)

Transcribed Image Text:# Constants
g = 9.81 # Acceleration due to gravity (m/s^2)
alpha = 0.5 # Drag parameter; feel free to play around with this number (/s)
# Simulation parameters
h = 0.001 #seconds#
simlength =
Array = np.arange (0,10,0. 001)
print(Array)
print ("Number of items in the list = ", len(Array))
#Array of times; used only for plotting#
10 #Simulation length in seconds#
t =
n =
#Number of entries in t#
np.zeros(shape, dtype3float, order='C', , like=None)
# Data arrays
# List of heights throughout the sim (in metres)
# List of velocities throughout the sim (in metres/second)
r =
S =
# Initial conditions
# Initial height (m)
iting for colab.research.google.com..
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