A) = I e^-ux = I e^-(0.24)(0.4) = 0.9I
B) I (transmitted) = I (incident) - I (reflected)
I (transmitted) = 0.9I - ((Z2 - Z1) ^2 )/(Z2+Z1) ^2)) I
I (transmitted) = 0.9I - ((1.6-1.4) ^2)/(1.6+1.4) ^2)) I
So, I (transmitted) = 0.9I - (1/225) I = 0.896 I
Which is again, almost equal to 0.9I
C) = (0.896)I e^-ux = I e^-(0.23)(4.35) = 0.37 (0.896)I = 0.33I
D) I (transmitted) = I (incident) - I (reflected)
I (transmitted) = 0.33I - ((Z2 - Z1) ^2 )/(Z2+Z1) ^2)) I
I (transmitted) = 0.33I - ((6.5-1.6) ^2)/(6.5+1.6) ^2)) I
So, I (transmitted) = 0.33I - 0.37 I = -0.04I
Which is almost equal to 0 I.
Maybe the significant digits aren't exactly equal, but the process should be correct
That is exactly how i tried to approach this question... the answers are:
0.908I,
0.904I
0.332I
0.121I
I don't get how to get the last answer