Answer:
See below in the explanation section the Matlab script to solve the problem.
Explanation:
prompt='enter the first weight w1: ';
w1=input(prompt);
wd1=double(w1);
prompt='enter the second weight w2: ';
w2=input(prompt);
wd2=double(w2);
prompt='enter the third weight w3: ';
w3=input(prompt);
wd3=double(w3);
prompt='enter the fourth weight w4: ';
w4=input(prompt);
wd4=double(w4);
prompt='enter the first weight w5: ';
w5=input(prompt);
wd5=double(w5);
x=[wd1 wd2 wd3 wd4 wd5]
format short
Answer:
70.66 cm^3
The specific volume for P = 70.66 is within 1% of the experimental value while the viral equation will be inaccurate when the second viral coefficient is used )
Explanation:
Viral equation : Z = 1 + Bp + Cp^2 + Dp^3 + -----
Viral equation can also be rewritten as :
Z = 1 + B ( P/RT )
B ( function of time )
Temperature = 310 K
P1 = 8 bar
P2 = 75 bar
<u>Determine the specific volume in cm^3 </u>
V = 70.66 cm^3
<u>b) comparing the specific volumes to the experimental values </u>
70.58 and 3.90
The specific volume for P = 70.66 is within 1% of the experimental value while the viral equation will be inaccurate when the second viral coefficient is used )
attached below is the detailed solution
Answer:
I don't really know but i have some info for you...
Explanation:
The cold forging manufacturing process increases the strength of a metal through strain hardening at a room temperature. On the contrary the hot forging manufacturing process keeps materials from strain hardening at high temperature, which results in optimum yield strength, low hardness and high ductility.
Answer:
a)
, b)
, c)
, d)
, e) 
Explanation:
a) The coefficient of performance of the reversible refrigeration cycle is:


The temperature of the hot reservoir is:



b) The coefficient of performance is:


c) The temperature of the hot reservoir can be determined with the help of the following relation:






d) The coefficient of performance is:


e) The temperature of the cold reservoir is:




Absolute positions — latitudes and longitudes
Relative positions — azimuths, bearings, and elevation angles
Spherical distances between point locations