Answer:
Step-by-step explanation:
h = 6.62607*10^9 Js
then you will need to apply the debroglie equation
The Equation is given by
λ= h/(mv)
where
λ= Wavelength
h = Planck Constant = 6.62607*10^9 Js (asjusted)
m = mass in kg
v = velocity in m/s
Now, substitute all data
a)
bacteria
8 pg = 8*10^-15 kg
WL = ( 6.62607*10^9) /((8*10^-15)(9*10^-6))
WL = 9.20*10^28
this will be classical
B)
WL = ( 6.62607*10^9) /((39)(2.7))
WL = 62925641.0256 m
classical
c)
m = 1.2*10^-21 g = 1.2*10^-24 kg
v = 22 m/s
WL = ( 6.62607*10^9) /((1.2*10^-24)(22))
WL = 2.50*10^32 m
this will be classical
d)
m = 255 mg = 255*10^-6 kg
v = 8*10^-3 m/s
WL = ( 6.62607*10^9) /((255*10^-6)(8*10^-3))
WL= 3.24*10^15 m
this must be classical
Conclusion
as far as the planet constant decreases; most of phenomena will be modelled and structured with classical equations.