Let P represent radiation pressure, c represent speed of light and I represent radiation energy striking a unit area per second, then P^xI^yc^{z } will be dimensionless for 1) x=0, y=z 2)x=y=z 3)x=z=-y

Q. If $P$ represents radiation pressure '$C$' represents speed of light and $Q$ represents radiation energy striking a unit area per second then non-zero integers $x,y$ and $z$ such that $P^x.Q^y.C^z$ is dimensionless are :

Q. If P represents radiation pressure, c represents speed of light and Q represents radiation energy striking a unit area per second, then non-zero integers x,y and z such that $P^x{Q}^y{C}^z$ is dimensionless, are

Q. If P represents radiation pressure, c represents speed of light and Q represents radiation energy striking a unit area per second, then non-zero integers x, y and z, such that $P^x{Q}^y{c}^z$ is dimensionless, may be

Q. If P represents radiation pressure, c represents speed of light and Q represents radiation energy striking a unit area per second, then non-zero integers x,y and z such that $P^x{Q}^y{C}^z$ is dimensionless, are

Q. If P represents radiation pressure, C represents the speed of light, and Q represents radiation energy striking a unit area per second, the non-zero integers x, y and z such that $P^x.Q^y.C^z$ is dimensionless, find the values of $x,y$ and z.