$HW-2($this is phython$)$

HW$-2$:Tensor Product $($Kronecker Product$)$ on

i$)$ vector, vector

ii$)$vector$,$ matrix

iii$)$matrix$,$ matrix

iv$)$ general: your program

checks the two inputs

and calculates accordingly

Note: Each matrix representing the

"density matrix" of a qubit,

Tensor product represents the density

matrix of the two$-$qubit system

$In[21]$:$=M1=\{\{5,10\},\{15,20\}\}$;

$M\frac{1}{\frac{?}{?}}$ MatrixForm

$M2=\{\{a,b\},\{c,d\}\}$;

$M\frac{2}{\frac{?}{?}}$ MatrixForm

KroneckerProduct $[M1,M2]\frac{\frac{?}{?}}{M}$atrixForm

Out$[22]/$MatrixForm$=$

$([5,10],[15,20])$

Out$[24]/$MatrixForm$=$

$([a,b],[c,d])$

Out$[25]/$MatrixForm$=$

$([5a,5b,10a,10b],[5c,5d,10c,10d],[15a,15b,20a,20b],[15c,15d,20c,20d])$Question: Write, test and submit a Python unit conversion program based on your HW$\backslash$#$2,$ HW$\backslash$#$3,$