d(tanx)/dx =(1/cos2 x), dx=d(3x+3)/3, as derivative of constant is zero and d3x=3dx
d[tan(3x+3)]/dx= 3d[tan(3x+3)]/d(3x+3)= 3/cos2(3x+3)
After that, just substitute value of x in derived equation.
For example, if x=5 dy=3/ cos2(3*5+3)= 3/ cos2(18)=3/(0.66)2=6.88