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.
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?
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.
Degree 5. Roots of multiplicity 2 at x = −3 and x = 2 and a root of multiplicity 1 at x=−2. y-intercept at (0, 4). For the above exercises, use the given information about the polynomial graph to write the equation.