Replies: 73 comments
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and in Python m = 1
g = 9.81
T = lambda v: 1/2*m*v**2
V = lambda h: m*g*h
T(0) + V(1) # showing initial speed is 0 m/s and initial height is 1 m |
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Hi all, I am Prabin Pradhananga.
and in python:-
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F = (G * m_1 * m_2) / r**2 # Newton's law of universal gravitation formula
G = 6.67e-11 # = N-m^2 / kg
m_1 = 5.97e24 # kg - mass of the earth
m_2 = 7.35e22 # kg - mass of the moon
r = 384400000 # meters - distance between earth and moon
print(F) # gives gravitational force between center of earth and center of moon |
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Below is an example of using einstein's equations to solve a simple problem where a flashlight uses a very small battery. If the all of the mass of the battery can be converted into energy how much energy can be produced by the battery. Einstein's equation is m = 0.002 kg # mass of small battery
c = 3.0*(10**8) # speed of light
E = m*(c**2)
print(E) # gives energy of small battery if all of its mass can be converted to energy |
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Calculation for a wing used on a car.
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Hi everyone, my name is Ben Medvedev.
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Hello everyone, my name is Huy (Harry) Ngo.
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Hi, my name is Muhammad Safdar.
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Hi all
V_b=10 #m/s final velocity of ball B
V_a=-15 #m/s final velocity of ball A
U_b=-10 #m/s initial velocity of ball B
U_a=15 #m/s initial velocity of ball A
e=(V_b - V_a)/(U_a -U_b)
if e>0 and e<1 :
print('This formula is Newton s law of restitution')
elif e==1 :
print('elastic collision')
elif e==0 :
print ('inelastic collision')
else: print('error') |
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Hi, my name is Alec Pryce.
V = 20
t = 2
a = V/t
print(a) |
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Hello my name is Chris Olsen.
Heat Flux Across a Solid T1=273 #Cold Boundary Temperature 273 (K)
T2=373 #Hot Boundary Temperature 373 (K)
L=5 #Distance Between Hot & Cold Boundary (m)
k=237 #thermal conductivity of aluminum (W/(m*K))
q=k*(T2-T1)/L #heat flux (W)
print(q) |
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Hi my name is Isabella Fabrizi.
import math
L = 1 m #Length of pendulum
g = 9.81 m/s #gravitational constant
T = 2*math.pi*sqrt(L/g) #Period of simple pendulum
print(T) |
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Hi, I'm Kevin Lyle. I'm interested in Advanced Dynamics because I suspect that my favorite branch of Mechanical Engineering has to do with the analysis of moving solid bodies, and this class seemed to fit that perfectly. P = 3 #kPa
A = 1 #m^2
F = P * A #kN |
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Hi, I'm Alex, and I'm interested in Advanced Dynamics because I want to be able to calculate how to do a flip. My favorite winter activity is TBD because I'm a new transplant from the south and I think I need warmer clothes to enjoy being outdoors! Here's a physics equation shown in latex: And here's how I'd model it in python: m = 1 #kg
v = .2 #m^3
rho = m/v #kg/m^3 |
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Hello my name is Grayson Walley,
F = ma
m = 100
a = 9.8 |
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Hello my name is Mirza Haroon Barlas.
v_0 = 1 # m/s
a = 9.81 # m/s^2
t = 3 # s
v = v_0 + a*t # (m/s) |
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Hi everyone, I am Alexander Guzman
m = 2 #kg
a = 5 #m/s^2
F = m * a
F = 10 #(kg*m)/s^2 |
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Hi my name is Brendan Fitzgerald.
v0 = 1 #m/s
a = 9.81 #m/s^2
t = 10 #s
v = v0 + a*t |
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Hi everyone, I am Liam Wilson.
M = 150
V = 20
F = M*V |
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m = 0.05
c = 3*10**8
E = m*c**2 |
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`a = 9.81 x = 1/2at^2 + v0*t + x0` |
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Hi my name is Guillermo. I'm interested in advanced dynamics because I love structural engineering |
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Hey everyone, I am Ben Chasse.
gamma = 1.4
R = 287
T = 300
a = (gamma*R*T)**(1/2)
print(a) |
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Hello, I am Ryan Wendt
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I am very interested in advanced dynamics because it involves the design of moving structures which is going to be very useful for any job in the bike, car, or aerospace industry. I also really enjoyed dynamics and computational mechanics so this will hopefully be fun too! My favorite winter activity is riding my bike in the snow! This equation is for acceleration and in Python
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Greetings,
Welcome to our Advanced Dynamics (ME5180 + ME3295) course discussion board! Post questions, suggestions, and discoveries here for everyone to benefit from our learning community discussions.
To kick off our discussions,
python
using$\LaTeX$
and
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