Answer:
Energy Density: 129.412 
Explanation:
First of all, let's convert the battery weighing from pounds to kilograms:
0.525 lb x
= 0.238 kg
Now let's convert the electrical energy from kcal to Wh:
30.8 kcal x
= 30.8 Wh
Now we can calculate energy density as follows:
Energy Density = 
Energy Density = 129.412
Answer:
sigma = 3.4*10^-4 C / m^2
Explanation:
Given:
- The net charge of the conducting sphere Q_s = 1.7 uC
- The net charge in the shell Q_shell = 9.6 uC
- Outer radius of the shell r = 4.3 cm
Find:
Determine the surface charge density on the outer surface of the shell.
Solution:
- The concept here is that the net charge on the conducting sphere must be equal to charge on inner shell. Hence, Q_s = Q_in
Q_shell = Q_in + Q_out
Q_out = Q_shell - Q_in
Q_out = 9.6 - 1.7 = 7.9 uC
- Now we can calculate the charge density of the outer shell by:
sigma = Q_out / A_out
sigma = (7.9*10^-6) / 4*pi*(0.043)^2
sigma = 3.4*10^-4 C / m^2
Answer:
Initial radius of cylindrical specimen
ri = 15.46mm
Explanation:
Cw = [(A1 - A2)/A1] * 100% ...equation 1
Where CW = cold worked percentage gain for( 27% EL) ductile
A2 = final area of cylindrical specimen = pai * r²
Where r = final radius of cylindrical specimen
So therefore expanding equation 1 will give
A1 * Cw = (100 * A1) - (100 * A2)
Cw = 18% from attached graph
A2 = area of cylindrical specimen after cold work = pai * 14² = 615.75mm²
So therefore
18A1 = 100A1 - (100 * 615.75)
-82A1 = -61575.22
A1 = 750.92mm²
So solving for initial radius from initial area of specimen
r1 = (A1/pai)^½
r1 = (750.92/pai)^½
r1= 15.46mm