Which one of the following is the plane containing the lien x−22=y−33=z−45 and parallel to z axis?

[d] The equation of the line is$x-22=y-33=z-45=r$Where r is a constant. Any point on this line, is given by x=2r+2,y=3r+2 and z=5r+4\displaystyle{\Sin{{c}}}{e},{a}{p}{l}{a}\ne{t}\hat{{i}}{s}{p}{a}{r}{a}{l}\le{l}\to{z}-{a}\xi{s}{w}{i}{l}{l}{h}{a}{v}{e}{n}{o}{z}-{c}{o}-{\quad\text{or}\quad}{d}\in{a}{t}{e},{z}={0}z=0⇒5r+4=0 or r=−45$Pu\in gthisvalueofrf\text{or}x\text{and}yco-\text{or}d\in ates.$x=2r+2=2×(−45)+2$\text{or}5x=-8+10=2$x=25,or2x=5                      ?..(1)$Similarly,y=3r+3=3\times \left(-45\right)+3$or, 5y=−12+15=3$y=35\Rightarrow 3y=5?..\left(2\right)$From equation s(1) and (2)$2x=3y\Rightarrow 3x-2y=0$