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ZanzabumX [31]
4 years ago
9

For the microscope to be in focus, how far should the objective lens be from the specimen?

Physics
1 answer:
Nezavi [6.7K]4 years ago
6 0

Answer:

p ≈ f_ objective     Therefore for the object to be in focus it must be close to the focal length

Explanation:

A microscope is an optical instrument that uses two lenses, or a long focal length objective lens that forms a real image of the object and an eyepiece that forms a virtual image of the object. Therefore for the object to be in focus it must be close to the focal length

           p ≈ f_ objective

p distance objetive

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Very short pulses of high-intensity laser beams are used to repair detached portions of the retina of the eye. The brief pulses
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Answer:

a) U = 0.375 mJ

b) p_rad = 4.08 mPa

c) λ_med = 604 nm  ; f_med = 3.7 * 10^14 Hz

d) E_o  = 3.04 * 10^4 V / m , B _o = 1.013 *10^-4 Nm/Amp  

Explanation:

Given:

λ_air : wavelength = 810 * 10^(-9) m

P: Power delivered  = 0.25 W

d : Diameter of circular spot = 0.00051 m

c : speed of light vacuum = 3 * 10^8 m/s

n_air : refraction Index of light in air = 1

n_med : refraction Index of light in medium = 1.34

ε_o : permittivity of free space = 8.85 * 10^-12 C / Vm

part a

The Energy delivered to retina per pulse given that laser pulses are 1.50 ms long:

U = P*t

U = (0.25 ) * (0.0015 )

U = 0.375 mJ

Answer : U = 0.375 mJ

part b

What average pressure would the pulse of the laser beam exert at normal incidence on a surface in air if the beam is fully absorbed?

                   

                                                p_rad = I / c

Where I : Intensity = P / A

                                                p_rad = P / A*c        

Where A : Area of circular spot = pi*d^2 / 4

                                               

                                                 p_rad = 4P / pi*d^2*c  

                              p_rad = 4(0.25) / pi*0.00051^2*(3.0 * 10^8)      

                                                 p_rad = 0.00408 Pa                          

Answer : p_rad = 4.08 mPa

part c

What are the wavelength and frequency of the laser light inside the vitreous humor of the eye?

                                    λ_med =  n_air*λ_air / n_med

                                     λ_med = (1) * (810 nm) / 1.34

                                           λ_med = 604 nm

                                               f_med = f_air

                                          f_med = c /  λ_air

                                 f_med = (3*10^8) / (810 * 10^-9)

                                          f_med = 3.7 * 10^14 Hz

Answer : λ_med = 604 nm  ; f_med = 3.7 * 10^14 Hz

d)

What is the electric and magnetic field amplitude in the laser beam?

                                        I = P / A

                                I  = 0.5*ε_o*c*E_o ^2

                                   I = 4P / pi*d^2

Hence,              E_o = ( 8 P /  ε_o*c*pi*d^2 ) ^ 0.5

E_o = ( 8 * 0.25 / (8.85*10^-12) * (3*10^8) * π * (0.00051)^2) ^ 0.5

                                 E_o  = 3.04 * 10^4 V / m

For maximum magnetic field strength:

                                      B_o = E_o / c

                         B_o = 3.04 * 10^4 / (3*10^8)

                         B _o = 1.013 *10^-4 Nm/Amp      

Answer: E_o  = 3.04 * 10^4 V / m , B _o = 1.013 *10^-4 Nm/Amp      

5 0
3 years ago
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