If P represents radiation pressure, c represents the speed of light and q represents the radiation energy per unit are per unit, time then calculate non - zero integres such that `p^x q^y c^z` is dimensionless.

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

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

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

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

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

Let P represent radiation pressure, c represent speed of light and l represents radiation energy striking a unit area per second, then P^(x//y)c^(z) will be dimensionless for

Let P represent radiation pressure, c represent speed of light and l represents radiation energy striking a unit area per second, then P^(x)I^(y)c^(z) will be dimensionless for