Derive the Sackur-Tetrode equation starting from the
multiplicity givenin Ch. 2:
Ω =(1/N!)(V^{N}/h^{3N})(pi^{3N/2}/3N^{2}!)(2mU)^{3N/2}
The Sackur-Tetrode equation...
Derive the Sackur-Tetrode equation starting from the
multiplicity givenin Ch. 2:
1- Show that (n^3+3n^2+3n+1) / (n+1) is O (n2 ). Use the
definition and proof of big-O notation.
2- Prove using the definition of Omega notation that either 8 n
is Ω (5 n ) or not.
please help be with both
1.
Starting from the enzyme-catalyzed reaction:
S -> P
Derive the (a) Michaelis-Menten Equation (b) starting from the
Michaelis-Menten equation, derive the Lineweaver-Burker plot.
Provide brief explanation in each step.
2. Predict the optimum pH and temperature for human saliat
amylase. Why did you arrive on the prediction?
Starting from the first and second law of thermodynamics, derive
the fundamental equation for A in its natural variables. a) Derive
the Maxwell relation that s related to this equation. b) Show that
for df= gdx + hdy we have an exact equation if:
6a. Show that 2/n = 1/3n + 5/3n and use this identity to obtain
the unit fraction decompositions of 2/25 , 2/65 , and 2/85 as given
in the 2/n table in the Rhind Mathematical Papyrus.
6b. Show that 2/mn = 1/ (m ((m+n)/ 2 )) + 1/ (n ((m+n)/ 2 )) and
use this identity to obtain the unit fraction decompositions of 2/7
, 2/35 , and 2/91 as given in the 2/n table in the Rhind
Mathematical Papyrus....
def seq3np1(n):
""" Print the 3n+1 sequence from n, terminating when it reaches
1. args: n (int) starting value for 3n+1 sequence return: None
"""
while(n != 1):
print(n)
if(n % 2) == 0: # n is even
n = n // 2 else: # n is odd
n = n * 3 + 1
print(n) # the last print is 1
def main():
seq3np1(3)
main()
Using the provided code, alter the function as
follows:
First, delete the print statements...
Starting from the one-dimensional motion equation x=Xo + vt
prove that v^2 = Vo^2 + 2a(X-Xo)
If you could eplain as well why/ how each step in the problem
proves the equation, this would be greatly helpful.
Thank you!
Derive wave equation for H (eq. 9.7 in the textbook) from
Maxwell’s equations for
source-free region filled with linear, homogeneous, and lossless
material of permittivity ε and
permeability μ.