this activity you will work with the vectors x and y in two different forms. $\%$column vectors xc and yc$.$ Create the row vectors xr and yr$.$ XC $=[1$; $2$; $3]$ yc $=[2$; $2$; $2]$ xr $=[123]$ yr $=[222]\%$Use the dot$)$ command to find the dot product of vectors x and y$.$ Note the result is the same $\%$whether the dot product is found using the associated row vectors or column vectors. zc $=$ dot$($xc$,$ yc$)$ zr $=$ dot$($xr$,$ yr$)\%$Use the appropriate transpose when calcuating the dot product of x and y using matrix multiplication. Note the result is the same whether it is found using the associated row vectors or column vectors. zdc $=$ xc$.\text{'}*$ yo zdr $=$ xr $*$ yr$.\text{'}$ Script @ Save C Reset MATLAB Documentation $1\%$Create the row vectors a$=[1,-2,0,7]$ and b$=[-3,-1,5,0].2.3\%$Create the column vectors c$=[3,1,4,-2]$ and d$=[0,-2,2,1].45\%$Use the dot$()$ command to find the dot product of vectors a and b$.$ Store this value in gl$.67\%$Use matrix multiplication to find the dot prod