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大学物理下课件Review

大学物理下课件Review
大学物理下课件Review

Review

1. What have we studied?

1.1. Electrics, Magnetics and Electromagnetism 1.

2. Optics

2. Important knowledge

2.1. Electromagnetism

2.1.1. Fields

2.1.1.1. Electric field: 0

q F

E

=

2.1.1.2. Magnetic field:

B

2.1.2. Forces

2.1.2.1. Electrostatic force: r r

q q F E ?412

210 πε=, Permittivity constant: 2

12120m N C 1085.8---???=ε

2.1.2.2. Magnetic force: B v q F B

?=

Permeability constant:

m/A T 10 26.1m/A T 104 670??≈??=--πμ

2.1.

3. Potential energy: app i f W W U U U =-=-=?

2.1.

3.1. C q U E 22

= :time any at capacitor the of field electric the in stored energy The

2.1.

3.2. 2

2

Li U B =:time any at ind uctor the of field magnetic the in stored energy The

2.1.4. Electric potential: q

U V =

2.1.5. ??-=-=-=?f i

i f s d E q W

V V V 0

:difference potential E lectric 2.1.6. Laws

2.1.6.1. Coulomb’s Law: r r

q q F E ?412

210 πε= 2.1.6.2. flux electric the creates :y electricit for law Gauss ,0

enc enc

q q A d E →=

??ε

2.1.6.

3. 0

=??A d B

:magnetism for law Gauss know) we as far (as exist not do monopoles Magnetic →

2.1.6.4. dt

d s d E B

Φ-=?? :

law s Faraday'field electric induced create will flux magnetic Changing →

2.1.6.5. enc E

i dt

d s d B 00

0 μεμ+Φ=?? :induction of law s Maxwell'- Ampere field magnetic induced create will current enclosed and flux electric Changing

2.1.7. Concepts in electric circuits

2.1.7.1. Current: dt

dq

i =

2.1.7.2. dA

di J =

:density Current

2.1.7.

3. Resistance: i V R =

2.1.7.4. Capacitance: V

q C = 2.1.7.5. Inductance: i

N L B

Φ=

2.1.8. Electromagnetic Oscillations And Alternating Current

2.1.8.1. Angular frequency of LC Oscillations: LC

1

=

ω 2.1.9. RC Circuit

2.1.9.1. RC =τ :constant time Capacitive

2.1.10. dq

dW

=

ε :emf 2.1.11. Multiloop Circuit

2.1.11.1. L oop rule: based on the conservation of energy 2.1.11.2. J unction rule: based on the conservation of charge

2.2. Optics

2.2.1. Images

2.2.1.1. Two Types of Images: real and virture 2.2.1.2. Mirrors

2.2.1.2.1. Plane Mirrors:

2.2.1.2.1.1. p i -=:position Image 2.2.1.2.1.2. i r θθ=:reflection of Law 2.2.1.2.2. Spherical Mirrors

2.2.1.2.2.1. ??

?<<>>==

)0( 0)

0 ( 02r r r f mirror spherical convex

for mirror spherical concave for :length Focal 2.2.1.2.2.2. f

i p 1

11=+:

position Image 2.2.1.2.2.3. ??

?<>=>image

virtual for image real for object real For 0

0),

0( i p 2.2.1.3. Spherical Refracting Surface

2.2.1.

3.1. r

n n i n p n 1

221-=+:

position Image 2.2.1.3.2. ??

?<>=>image

virtual for image real for image object real For 0

0:)0( i p

2.2.1.

3.3. ??

?<>=surface concave facing object the for surface convex

facing object the for :radius Curvature 00 r 2.2.1.4. Thin Lens

2.2.1.4.1. f

i p 111=+:

position Image 2.2.1.4.2. ()???

? ??--=211111

r r n f :equation) s maker' (lens length

Focal 2.2.1.4.3. ?

?

?<>=>image virtual for

image real for image object real For 00 :)0( i p

2.2.1.4.4. ??

?<>=e

00 surfac concave facing object the for surface convex

facing object the for :radius Curvature r

2.2.1.4.5. ?

??<>=lens diverging for lens converging

for :length Focal 00 f

2.2.1.5. Locating Images of Extended Objects by Drawing Rays 2.2.1.6. Two - Lens System: 12i L p -=

2.2.2. Interference

2.2.2.1. Huygens’ principle

2.2.2.2. 2211sin sin θθn n =:refraction of Law 2.2.2.

3. Wavelength λand Index of Refraction v

c

n = 2.2.2.4. Phase Difference L k L

?=?=?πλ

φ2

2.2.2.5. Double -slit interference

θsin d L =?:difference length Path

θλπφφsin 2,21cos 420d L k I I =?=???

??=:Intensity

,2,1,0 ,sin max ±±===?m m d L λθ:p osition M axima

??

? ??=→-d m λθ1max sin

,2,1,0 ,21sin min ±±=??? ?

?

+==?m m d L λθ:position M inima

???

?????? ?

?+=→-d m λθ21sin 1min

2.2.2.6. Interference From Thin Films

L ΔL 2 =difference length Path

2.2.

3. Diffraction

2.2.

3.1. Diffraction By A Single Slit

()2

0sin ??

?

??=ααθI I :Intensity , θλπαsin a =

2.2.

3.2. Diffraction By a Double Slit

Intensity: ()()

2

20sin cos ??

?

??=ααβθI I , θλπβθλπαsin ,sin d a =

= 2.2.3.3. Diffraction Gratings:

,2,1,0,sin ==m m d λθ:axima)equation(m Grating

θ

λ

θcos Nd hw =?:lines the of width Half

θ

λθcos d m

D =

??=

:Dispersion Nm R avg

=?=

λ

λ:pow er Resolv ing 2.2.3.4. Diffraction By A Circular Aperture

d

λ

θ22

.1sin =:minimum First

Rayleigh’s criterion for resolvability: ??

?

?

?==-d A R λθθ22

.1sin 1

大学物理第4章课件

第4章 功和能Work and Energy

第4章功和能 质点受力的作用时,如果持续一段时间,质点的动量会 改变;如果质点由空间位置的变化,则力对位移的累积(功)会使质点的能量(动能和势能)发生变化。对功和能的研究,是经典力学中重要的组成部分。 与机械运动相联系的能量守恒定律(机械能守恒定律),是普遍的能量守恒定律的一种特殊形式。

本章主要内容 §4.1功 §4.2动能定理 §4.3保守力与势能 §4.4引力势能和弹性势能§4.5由势能求保守力 §4.6 机械能守恒定律 §4.7 守恒定律的意义 §4.8碰撞

§4.1 功 Work

功——力在位移方向上的分量与位移大小的乘积。 1.功的定义 θ cos d d d r F r F A t ?==设质点受力为,它的空间位置发生一无限小的位移—— 位移元,则该力做功表示为 r d F A d r F A d d ?=θ F r d A B L 注意:功是一个标量。有正有负: 当时,;?<≤900 θ0A >d 当时,。?≤

结论:合力的功等于各分力沿同一路径所做功的代数和。 ∑∑??∑?=?=??? ? ??=?=i i i B A i B A i i B A A r F r F r F A d d d 如果质点同时受到多个力的作用,计算它们等效合力的功: t A t A P t d d lim 0= ??=→?功率的定义:单位时间内所做的功。即 2.合力的功 3.功率

大学物理下课件Review

Review 1. What have we studied? 1.1. Electrics, Magnetics and Electromagnetism 1. 2. Optics 2. Important knowledge 2.1. Electromagnetism 2.1.1. Fields 2.1.1.1. Electric field: 0 q F E = 2.1.1.2. Magnetic field: B → 2.1.2. Forces 2.1.2.1. Electrostatic force: r r q q F E ?412 210 πε=, Permittivity constant: 2 12120m N C 1085.8---???=ε 2.1.2.2. Magnetic force: B v q F B ?= Permeability constant: m/A T 10 26.1m/A T 104 670??≈??=--πμ 2.1. 3. Potential energy: app i f W W U U U =-=-=?

2.1. 3.1. C q U E 22 = :time any at capacitor the of field electric the in stored energy The 2.1. 3.2. 2 2 Li U B =:time any at ind uctor the of field magnetic the in stored energy The 2.1.4. Electric potential: q U V = 2.1.5. ??-=-=-=?f i i f s d E q W V V V 0 :difference potential E lectric 2.1.6. Laws 2.1.6.1. Coulomb’s Law: r r q q F E ?412 210 πε= 2.1.6.2. flux electric the creates :y electricit for law Gauss ,0 enc enc q q A d E →= ??ε 2.1.6. 3. 0 =??A d B :magnetism for law Gauss know) we as far (as exist not do monopoles Magnetic → 2.1.6.4. dt d s d E B Φ-=?? : law s Faraday'field electric induced create will flux magnetic Changing → 2.1.6.5. enc E i dt d s d B 00 0 μεμ+Φ=?? :induction of law s Maxwell'- Ampere field magnetic induced create will current enclosed and flux electric Changing → 2.1.7. Concepts in electric circuits 2.1.7.1. Current: dt dq i = 2.1.7.2. dA di J = :density Current

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