where: the Plank constant: h = 1.0545717260000002 x 10-34kg m²s-1 the light speed: and the universal constant of gravity: = 6.673848 x 10-11kg¬!m³s=2 n1, n2 and n3 are suitable numbers that ensure the correct dimension of Q. Example: {velocity}plank=c=3.00x108 m/s [n1=0, n2=1, n3=0] Calculate the natural unit of c = 299792458 m/s %3D n1= Volume {V}Plank (3 significant n2= {V}plank= x 10 m/s² figures) [find n1, n2, n3 and take special care of the order n3= of magnitudel

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Chapter1: Introduction
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Problem 51AP: (a) One of lire fundamental laws of motion states that the acceleration of an object is directly...
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C) The natural (Plank) Unit of a physical quantity Q has the form: {Q}Plank= ħn'cn² G™³
where: the Plank constant: ħ = 1.0545717260000002 x 10-34kg m²s-1
the light speed:
and the universal constant of gravity:
n1, n2 and n3 are suitable numbers that ensure the correct dimension of Q.
c = 299792458 m/s
= 6.673848 x 10-1'kg¬'m³s-2
Example: {velocity}plank=C=3.00x10® m/s [n1=0, n2=1, n3=0]
Calculate the natural unit of
n1=
Volume {V}Plank (3 signiflcant
n2=
{V}plank=
x 10 m/s?
figures) [find n1, n2, n3 and
take special care of the order
of magnitude]
n3=
Transcribed Image Text:C) The natural (Plank) Unit of a physical quantity Q has the form: {Q}Plank= ħn'cn² G™³ where: the Plank constant: ħ = 1.0545717260000002 x 10-34kg m²s-1 the light speed: and the universal constant of gravity: n1, n2 and n3 are suitable numbers that ensure the correct dimension of Q. c = 299792458 m/s = 6.673848 x 10-1'kg¬'m³s-2 Example: {velocity}plank=C=3.00x10® m/s [n1=0, n2=1, n3=0] Calculate the natural unit of n1= Volume {V}Plank (3 signiflcant n2= {V}plank= x 10 m/s? figures) [find n1, n2, n3 and take special care of the order of magnitude] n3=
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