The function matrix$\_$nultiplication shown below should create two ron matrices, $x$ and $Y,$

and return the matrix product $xY.$ The matrix $x$ should contain the odd integers between $1$

and $2n^2,$ where values increase alone the rows, e$.$g$.$ it $n$ is $3$

$x=([1,3,5],[7,9,11],[13,15,17])$

The entries in matrix $y$ should be the even numbers between $1$ and $2n^2$ and the values

should decrease along the rows, e$.$g$.$ if $n$ is $?$

$Y=([18,16,14],[12,10,8],[6,4,2])$

However, the cacle contains a number of errors, some of wh ch won't allow the code to nun,

others that will mean the function gives the incarect answer. Once you have corrected all of

the errors your outout should, match the one given below for $n=3.$

For example:

Answer: $($penalty regime: $0\%)$

impont numpy as noi

def matrix$\_$multiplication$($n$)$:

Y$=$np$,$array$($range$(2+\}\backslash$mp@subsup$\{$n$\}\{\}\{*+\}2,0,-2)$

print$($Y$,$ dot$($X$))$

python please