#1)
Matlab Code:
x=0:10;
y=((x.*2)./((x.*2)+1));
plot(x,y)
ylabel('E for the segment/E for the infinite line')
xlabel('L/d')
grid on
title('The ratio of E for the segment to E for the infinite line is to be plotted versus the ratio L/d')
Matlab Figure:
#2)
k=9e9;
z;
y;
x;
outcome=@(x,y,z)(20-z)./(((x.^2+y.^2+(20-z).^2).^(1./3)))
outcome=@(x,y,z)(20-z)./(((x.^2+y.^2+(20-z).^2).^(1./3)))
zmin=-6;
xmin=0;
ymin=0;
zmax=0;
xmax=4;
ymax=5;
solution=integral3(outcome,zmin,zmax,ymin,ymax,xmin,xmax)
Solution=308.0769 N/C
#3)
#4)
#5)
#6)
#7)
#8)
k=3e-3;
rmax=9e-3;
I=2;
n=100;
dr=rmax/n;
for b=round(k/dr)+1:n
r(b)=b*dr;
H(b)=I/(2*pi*r(b));
end
for b=1:round(k/dr)
r(b)=b*dr;
H(b)=(I/(2*pi*k^2))*r(b);
end
plot(r,H)
ylabel('magnetic field intensity H(A/m)')
xlabel(' radial distance from the z-axis over the range 0 ≤ p ≤ 9 mm(m)')
grid on
title('magnetic field intensity H versus radial distance from the z-axis over
9 mm ')
the range 0 ≤ p ≤
TITLE:MAGNETIC FIELD INTENSITY H VERSUS RADIAL DISTANCE FROM THE ZAXIS OVER THE RANGE 0 ≤ P ≤ 9 mm
#9)
clc
clearvars
k=4e-2;
I=10e-3;
n=100;
rmax=12e-2;
dr=rmax/n;
for a=1:round(k/dr)
r(a)=a*dr;
H(a)=0;
end
for a=round(k/dr)+1:n
r(a)=a*dr;
H(a)=100*I/(2*pi*r(a));
end
plot(r,H)
xlabel('p(cm)')
ylabel('H (A/m)')
title('H as a function of radial distance from the z-axis over the range 0 ≤p≤ 12
cm.')
grid on
#10)
k=2e-2;
rmax=9e-3;
I=1;
n=80;
z=40;
dr=rmax/n;
for b=1:z
r(b)=.1+(b-1)*dr;
H(b)=100*I/(2*pi*r(b));
end
for b=z:n
r(b)=b*dr;
H(b)=0;
end
plot(r,H)
ylabel('magnetic field intensity H(A/m)')
xlabel(' radial distance from the z-axis over the range 0 ≤ p ≤ 4 cm(m^-2)')
grid on
title('magnetic field intensity H versus radial distance from the z-axis over the range 0 ≤ p ≤
4cm ')
TITLE:MAGNETIC FIELD INTENSITY H VERSUS RADIAL DISTANCE FROM THE ZAXIS OVER THE RANGE 0 ≤ P ≤ 4CM