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Aniruddh Prasad Kapur
Asked: 2022-11-10T12:37:27+05:30 In:

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`.
A. `x=1,y=1,z=-1`
B. `x=1,y=-1,z=1`
C. `x=-1,y=1,z=1`
D. `x=1,y=1,z=1`

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`.
A. `x=1,y=1,z=-1`
B. `x=1,y=-1,z=1`
C. `x=-1,y=1,z=1`
D. `x=1,y=1,z=1`
Parabola
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  1. Correct Answer – B
    Since `p^(x)Q^(y)c^(z)` is dimensionless. Therfore,
    `[“ML”^(-1)”T”^(-2)]^(x) [“MT”^(-3)]^(y)[“LT”^(-1)]^(z)=[“M”^(0)”L”^(0)”T”^(0)]`
    Only option (b) satisfies this expression.
    So, `” ” x=1, y=-1, z=1`

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Sweta Anees Gala
Asked: 2022-11-08T01:02:34+05:30 In:

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`.
A. `x=1,y=1,z=-1`
B. `x=1,y=-1,z=1`
C. `x=-1,y=1,z=1`
D. x=1,y=1,z=1`

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`.
A. `x=1,y=1,z=-1`
B. `x=1,y=-1,z=1`
C. `x=-1,y=1,z=1`
D. x=1,y=1,z=1`
Parabola
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  1. Correct Answer – B

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Charlie Sahil Ratti
Asked: 2022-11-05T17:21:44+05:30 In:

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`.
A. x = 1, y = 1, z = 1
B. x = -1, y = 1, z = 1
C. x = 1, y = -1, z = 1
D. x = 1, y = 1, z = -1

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`.
A. x = 1, y = 1, z = 1
B. x = -1, y = 1, z = 1
C. x = 1, y = -1, z = 1
D. x = 1, y = 1, z = -1
Parabola
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  1. Correct Answer – c
    `M^(0)L^(0)T^(0)=[P^(x)S^(y)C^(2)]`
    `[M^(x+y)L^(-x+2)T^(-2x-3 y-z)]=M^(0)L^(0)T^(0)`
    `x+y=0″ “-x+2=0`
    `-2x-3y-2=0`
    `x=1″ “,” “y=-1` and `2 = 1`

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