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â
d
t
{\displaystyle \therefore \int _{t_{1}}^{t_{2}}md{\overrightarrow {v}}(t)=\int _{t_{1}}^{t_{2}}{\overrightarrow {f}}dt}
(泚ïŒ
âŽ
[
m
v
â
(
t
)
]
t
1
t
2
=
â«
t
1
t
2
f
â
d
t
{\displaystyle \therefore [m{\overrightarrow {v}}(t)]_{t_{1}}^{t_{2}}=\int _{t_{1}}^{t_{2}}{\overrightarrow {f}}dt}
ã¯äžå®ãšã¯éãã¬ã®ã§å³èŸºã¯ç©åå®è¡ã§ããªã)
f
â
{\displaystyle {\overrightarrow {f}}}
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m
v
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t
2
)
â
m
v
â
(
t
1
)
=
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t
1
t
2
f
â
d
t
{\displaystyle \therefore m{\overrightarrow {v}}(t_{2})-m{\overrightarrow {v}}(t_{1})=\int _{t_{1}}^{t_{2}}{\overrightarrow {f}}dt}
ãšãªãã
ãšãããš
v
â
(
t
1
)
=
v
1
â
,
v
â
(
t
2
)
=
v
2
â
{\displaystyle {\overrightarrow {v}}(t_{1})={\vec {v_{1}}},{\overrightarrow {v}}(t_{2})={\vec {v_{2}}}}
. (2.2)
m
v
2
â
â
m
v
1
â
=
â«
t
1
t
2
f
â
d
t
{\displaystyle m{\vec {v_{2}}}-m{\vec {v_{1}}}=\int _{t_{1}}^{t_{2}}{\overrightarrow {f}}dt}
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Î
p
â
{\displaystyle {\mathit {\Delta }}{\overrightarrow {p}}}
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I
â
{\displaystyle {\overrightarrow {I}}}
.
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p
â
=
m
(
v
2
â
â
v
1
â
)
,
I
â
=
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t
1
t
2
f
â
d
t
,
Î
p
â
=
I
â
{\displaystyle {\mathit {\Delta }}{\overrightarrow {p}}=m({\vec {v_{2}}}-{\vec {v_{1}}}),{\overrightarrow {I}}=\int _{t_{1}}^{t_{2}}{\overrightarrow {f}}dt,\ {\mathit {\Delta }}{\overrightarrow {p}}={\overrightarrow {I}}}
ç¹ã«ïŒ
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f
â
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{\displaystyle {\overrightarrow {f}}=}
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t
2
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t
1
=
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t
{\displaystyle t_{2}-t_{1}={\mathit {\Delta }}t}
.
I
â
=
f
â
(
t
2
â
t
1
)
=
f
â
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t
{\displaystyle {\overrightarrow {I}}={\overrightarrow {f}}(t_{2}-t_{1})={\overrightarrow {f}}{\mathit {\Delta }}t}
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v
2
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e
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v
1
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â
v
2
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v
1
â
v
2
{\displaystyle v_{1}'-v_{2}'=-e(v_{1}-v_{2})\quad \therefore e=-{\frac {v_{1}'-v_{2}'}{v_{1}-v_{2}}}}
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,
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1
â²
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v
2
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{\displaystyle v_{2}'}
1
/
2
m
v
1
2
+
1
/
2
m
v
2
2
=
1
/
2
m
v
1
â²
2
+
1
/
2
m
v
â²
2
2
{\displaystyle 1/2mv_{1}^{2}+1/2mv_{2}^{2}=1/2mv_{1}'{}^{2}+1/2mv'{}_{2}^{2}}
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m
v
1
+
m
v
2
=
m
v
1
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+
m
v
2
â²
{\displaystyle mv_{1}+mv_{2}=mv_{1}'+mv_{2}'}
ãããã¯ã
,
v
1
â²
{\displaystyle v'_{1}}
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v
2
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{\displaystyle v'_{2}}
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v
1
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,
v
2
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)
=
(
v
1
,
v
2
)
,
(
v
2
,
v
1
)
{\displaystyle (v'_{1},\ v'_{2})=(v_{1},\ v_{2}),\ (v_{2},\ v_{1})}
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t
{\displaystyle t}
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{\displaystyle xy}
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x
,
y
)
{\displaystyle {\overrightarrow {r}}=(x,\ y)}
ã§éåãïŒå
v
â
=
(
v
x
,
v
y
)
{\displaystyle {\overrightarrow {v}}=(v_{x},\ v_{y})}
ãåããŠãã質é
F
â
=
(
F
x
,
F
y
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{\displaystyle {\overrightarrow {F}}=(F_{x},\ F_{y})}
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m
{\displaystyle m}
â
m
d
v
x
d
t
=
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x
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{\displaystyle m{\frac {dv_{x}}{dt}}=F_{x},\qquad \qquad \qquad \qquad \;\cdots \cdots }
â¡
m
d
v
y
d
t
=
F
y
.
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â¯
{\displaystyle m{\frac {dv_{y}}{dt}}=F_{y}.\qquad \qquad \qquad \qquad \;\cdots \cdots }
â¡
â
Ã
x
â
{\displaystyle \times x-}
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Ã
y
{\displaystyle \times y}
m
(
x
d
v
y
d
t
â
y
d
v
x
d
t
)
=
x
F
y
â
y
F
x
{\displaystyle m\left(x{\frac {dv_{y}}{dt}}-y{\frac {dv_{x}}{dt}}\right)=xF_{y}-yF_{x}}
â¢
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d
d
t
{
m
(
x
v
y
â
y
v
x
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=
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F
x
.
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{\displaystyle \therefore {\frac {d}{dt}}\{m(xv_{y}-yv_{x})\}=xF_{y}-yF_{x}.\cdots }
ãã®å·ŠèŸºã®
(3.1)
l
=
m
(
x
v
y
â
y
v
x
)
{\displaystyle l=m(xv_{y}-yv_{x})}
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ãš
v
â
{\displaystyle {\overrightarrow {v}}}
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r
â
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Ξ
,
x
{\displaystyle \theta ,\ x}
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r
â
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ãšãããš
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x
=
r
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Ï
,
v
x
=
v
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(
Ξ
+
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,
y
=
r
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v
y
=
v
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Ï
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{\displaystyle x=r\cos \phi ,\ v_{x}=v\cos(\theta +\phi ),\ y=r\sin \phi ,\ v_{y}=v\sin(\theta +\phi )}
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(3.1a)
l
=
m
(
r
cos
Ï
â
v
sin
(
Ξ
+
Ï
)
â
r
sin
Ï
â
v
cos
(
Ξ
+
Ï
)
)
=
m
r
v
sin
Ξ
{\displaystyle l=m(r\cos \phi \cdot v\sin(\theta +\phi )-r\sin \phi \cdot v\cos(\theta +\phi ))=mrv\sin \theta }
ãåŸãããã
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F
â
{\displaystyle {\overrightarrow {F}}}
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r
â
{\displaystyle {\overrightarrow {r}}}
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Î
{\displaystyle {\mathit {\Theta }}}
.
F
x
=
F
cos
(
Î
+
Ï
)
,
F
y
=
F
sin
(
Î
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Ï
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{\displaystyle F_{x}=F\cos({\mathit {\Theta }}+\phi ),\ F_{y}=F\sin({\mathit {\Theta }}+\phi )}
ãã£ãŠ
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N
{\displaystyle N}
. (3.2)
N
=
x
F
y
â
y
F
x
=
r
cos
Ï
â
F
sin
(
Î
+
Ï
)
â
r
sin
Ï
â
F
cos
(
Î
+
Ï
)
=
F
r
sin
Î
{\displaystyle N=xF_{y}-yF_{x}=r\cos \phi \cdot F\sin({\mathit {\Theta }}+\phi )-r\sin \phi \cdot F\cos({\mathit {\Theta }}+\phi )=Fr\sin {\mathit {\Theta }}}
ããã«
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r
sin
Î
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â
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F
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0
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sin
Î
<
0
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. (3.3)
d
l
d
t
=
N
{\displaystyle {\frac {dl}{dt}}=N}
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=
0
{\displaystyle N=0}
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l
d
t
=
0
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l
=
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n
{\displaystyle n}
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m
1
,
m
2
,
â¯
â¯
,
m
n
{\displaystyle m_{1},\ m_{2},\ \cdots \cdots ,\ m_{n}}
(
r
1
â
,
r
2
â
,
â¯
â¯
,
r
n
â
{\displaystyle {\vec {r_{1}}},\ {\vec {r_{2}}},\ \cdots \cdots ,\ {\vec {r_{n}}}}
ã¯èªç¶æ°)ã®éå¿ã®äœçœ®
n
{\displaystyle n}
ã¯ä»¥äžã®ããã«å®çŸ©ãããã
r
G
â
{\displaystyle {\vec {r_{\mathrm {G} }}}}
.
r
G
â
=
m
1
r
1
â
+
m
2
r
2
â
+
â¯
â¯
+
m
n
r
n
â
m
1
+
m
2
+
â¯
â¯
+
m
n
{\displaystyle {\vec {r_{\mathrm {G} }}}={\frac {m_{1}{\vec {r_{1}}}+m_{2}{\vec {r_{2}}}+\cdots \cdots +m_{n}{\vec {r_{n}}}}{m_{1}+m_{2}+\cdots \cdots +m_{n}}}}
ãŸãéå¿é床
ã¯
v
G
â
{\displaystyle {\vec {v_{\mathrm {G} }}}}
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d
r
k
â
d
t
=
v
k
â
(
k
=
1
,
2
,
â¯
â¯
,
n
)
{\displaystyle {\frac {d{\vec {r_{k}}}}{dt}}={\vec {v_{k}}}\ (k=1,\ 2,\ \cdots \cdots ,\ n)}
.
v
G
â
=
d
r
G
â
d
t
=
m
1
v
1
â
+
m
2
v
2
â
+
â¯
â¯
+
m
n
v
n
â
m
1
+
m
2
+
â¯
â¯
+
m
n
{\displaystyle {\vec {v_{\mathrm {G} }}}={\frac {d{\vec {r_{\mathrm {G} }}}}{dt}}={\frac {m_{1}{\vec {v_{1}}}+m_{2}{\vec {v_{2}}}+\cdots \cdots +m_{n}{\vec {v_{n}}}}{m_{1}+m_{2}+\cdots \cdots +m_{n}}}}
åéåãšåæ¯å [ ç·šé ]
ããã§ã¯ãåççãªå¹³é¢äžã®éåã®1ã€ãšããŠãåéå(è±:
circular motion)ãšåæ¯å(è±: simple harmonic motion)ããã€ãããåéåã¯ãåæ¯ãåïŒãããµãããsimple pendlumïŒã®éåã®é¡äŒŒç©ãšããŠãéèŠã§ããããããšãšãã«ããã®ããŒãžã§ã¯äžæåŒåã«ããéåãæ±ãã
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åéå [ ç·šé ]
ç©äœãåãæãããã«éåããããšãåéåãšåŒã¶ãåãæããããªéåã¯ãäŸãã°ãå圢ã®ã°ã©ãŠã³ãã®ãŸãããèµ°ã人éã®ããã«äººéãææãæã£ãŠè¡ãªãå Žåãæãããèªç¶çŸè±¡ãšããŠèµ·ããå Žåãå€ããäŸãã°ã倪éœã®ãŸãããåãå°çã®éåããå°çã®åããåãæã®éåã¯ãããããåéåã§èšè¿°ãããããŸããäžå®ã®é·ãããã£ãã²ããšäžå®ã®è³ªéãæã£ãç©äœã§äœãããæ¯ãåã®éåã¯ãã²ããåºå®ããç¹ããäžå®ã®è·é¢ããããŠéåããŠãããããç©äœã¯åè»éäžãéåããŠãããåºãæå³ã§ã®åè»éãšãšãããããšãåºæ¥ããããã§ã¯ããã®ãããªå Žåã®ãã¡ã§ä»£è¡šçãªãã®ãšããŠãå®å
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r
â
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t
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x
(
t
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y
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t
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)
{\displaystyle {\overrightarrow {r}}(t)=(x(t),\ y(t))}
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ãã®å Žåã®ç©äœã®éåã¯ãx, y座æšãçšããŠã
x
=
r
cos
(
Ï
t
+
ÎŽ
)
{\displaystyle x=r\cos(\omega t+\delta )}
y
=
r
sin
(
Ï
t
+
ÎŽ
)
{\displaystyle y=r\sin(\omega t+\delta )}
ã«ãã£ãŠæžãããããã ãããã®å Žå
ã¯è§é床ãšåŒã°ãåäœã¯[rad/s]ã§äžããããããã ããããã§[rad]ã¯
Ï
{\displaystyle \omega }
w:ã©ãžã¢ã³ã§ããã w:匧床æ³ã«ãã£ãŠè§åºŠãè¡šãããå Žåã®åäœã§ããã匧床æ³ã«ã€ããŠã¯ é«çåŠæ ¡æ°åŠII ãããããªé¢æ°ãåç
§ãè§é床ã¯åéåãããŠããç©äœãã©ã®çšåºŠã®æéã§åãäžåšãããã«å¯Ÿå¿ããŠããããªãïŒé«çåŠæ ¡ã®ç©çã«ãããŠè§é床ã¯ã¹ã«ã©ãŒãšããŠæ±ãããŸãããã®éã¯äžã§åããã®ã ããåéåããŠããç©äœã®é床ã«æ¯äŸããã
ãŸããè§é床ã«å¯Ÿå¿ããŠã
T
=
2
Ï
Ï
{\displaystyle T={\frac {2\pi }{\omega }}}
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w:åšæãšãããåšæã®åäœã¯[s]ã§ãããåšæã¯ç©äœãäœç§éããšã«
åç¶ã1åšããããè¡šããéã§ããããã®å Žåã«ã¯ç©äœã¯T[s]ããšã«åç¶ã1åšãããããã«ã
f
=
Ï
2
Ï
{\displaystyle f={\frac {\omega }{2\pi }}}
ã
w:æ¯åæ°ãšåŒã¶ãæ¯åæ°ã¯åšæãšã¯éã«ãåäœæéåœããã«ç©äœãåç¶ãäœåšãããã
æ°ããéã§ãããæ¯åæ°ã®åäœã«ã¯éåžž[Hz]ãçšãããããã¯ã[1/s]ã«çããåäœã§ããã
ãŸããåšæTãšãæ¯åæ°fã¯ãé¢ä¿åŒ
T
f
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1
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x
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r
cos
(
Ï
t
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)
{\displaystyle x=r\cos(\omega t+\delta )}
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r
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t
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{\displaystyle y=r\sin(\omega t+\delta )}
ã®åŒã§
ã¯ç©äœã®äœçœ®ã®
ÎŽ
{\displaystyle \delta }
w:äœçžãšåŒã°ããç©äœãåç¶ã®ã©ã®ç¹ã«ãããã瀺ã
å€ã§ããã
ãŸãããã®å Žåã®ç©äœã®é床ã®x, yèŠçŽ ã¯
v
x
=
d
x
d
t
=
â
r
Ï
sin
Ï
t
{\displaystyle v_{x}={\frac {dx}{dt}}=-r\omega \sin \omega t}
v
y
=
d
y
d
t
=
r
Ï
cos
Ï
t
{\displaystyle v_{y}={\frac {dy}{dt}}=r\omega \cos \omega t}
ã§äžããããããã®åŒãšãåŸã®åéåã®å é床ã®å°åºã«ã€ããŠã¯ãåŸã®çºå±ãåç
§ãããã§ãç©äœã®éããvãšãããšã
v
=
v
x
2
+
v
x
2
=
r
2
Ï
2
(
sin
2
Ï
t
+
cos
2
Ï
t
)
=
r
Ï
{\displaystyle v={\sqrt {v_{x}^{2}+v_{x}^{2}}}={\sqrt {r^{2}\omega ^{2}(\sin ^{2}\omega t+\cos ^{2}\omega t)}}=r\omega }
ãšãªããç©äœã®é床ã¯
ã§äžããããããšãåããã
r
Ï
{\displaystyle r\omega }
ããã«ã
r
â
â
v
â
{\displaystyle {\overrightarrow {r}}\cdot {\overrightarrow {v}}}
ãèšç®ãããšã
r
â
â
v
â
{\displaystyle {\overrightarrow {r}}\cdot {\overrightarrow {v}}}
=
(
r
cos
Ï
t
,
r
sin
Ï
t
)
â
(
â
r
Ï
sin
Ï
t
,
r
Ï
cos
Ï
t
)
{\displaystyle =(r\cos \omega t,\ r\sin \omega t)\cdot (-r\omega \sin \omega t,\ r\omega \cos \omega t)}
=
r
2
Ï
(
cos
Ï
t
sin
Ï
t
â
cos
Ï
t
sin
Ï
t
)
{\displaystyle =r^{2}\omega (\cos \omega t\sin \omega t-\cos \omega t\sin \omega t)}
=
0
{\displaystyle =0}
ãšãªããåéåãããŠããç©äœã®é床ãšåéåã®äžå¿ãåç¹ãšããå Žåã®åº§æšã¯çŽäº€ããŠããããšãåãããããã«ãåéåãããŠããç©äœã®å é床ã¯ã
d
v
x
d
t
2
=
â
r
Ï
2
cos
Ï
t
{\displaystyle {\frac {dv_{x}}{dt^{2}}}=-r\omega ^{2}\cos \omega t}
d
v
y
d
t
2
=
â
r
Ï
2
sin
Ï
t
{\displaystyle {\frac {dv_{y}}{dt^{2}}}=-r\omega ^{2}\sin \omega t}
ãšãªããããã¯
a
â
=
â
Ï
2
r
â
{\displaystyle {\overrightarrow {a}}=-\omega ^{2}{\overrightarrow {r}}}
ã«å¯Ÿå¿ããŠãããåéåããããªãç©äœã®å é床ã¯ãåéåãããç©äœã®åº§æšãš
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ããã§ã¯ãåéåã®é床ãšå é床ãäžãããããã®å€ã¯ç©äœã®éåã決ãŸãã°æ±ºãŸãå€ãªã®ã§ãåéåã®åŒããèšç®ã§ããããã ãå®éã«ãããã®åŒãåŸãããã«ã¯ãåéåã®åŒã®
埮åãè¡ãå¿
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ã§éåããç©äœã®å é床ã®å€§ãããèšç®ããã
Ï
{\displaystyle \omega }
a
â
=
â
Ï
2
r
â
{\displaystyle {\overrightarrow {a}}=-\omega ^{2}{\overrightarrow {r}}}
ã«æ³šç®ãããšãããå³èŸºã«ã€ããŠåéåãããŠããç©äœã®åº§æšãåžžã«
r
â
2
=
r
2
{\displaystyle {\overrightarrow {r}}^{2}=r^{2}}
ãæºããããšã«æ³šç®ãããšã
|
a
â
|
=
a
â
2
{\displaystyle |{\overrightarrow {a}}|={\sqrt {{\overrightarrow {a}}^{2}}}}
=
r
2
Ï
4
=
r
Ï
2
{\displaystyle ={\sqrt {r^{2}\omega ^{4}}}=r\omega ^{2}}
ãšãªãã
50Hzã§åéåããŠããç©äœã®åéåã®åšæãèšç®ããã
T
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1
f
{\displaystyle T={\frac {1}{f}}}
ãçšãããšã
T
[
s
]
=
1
50
[
s
]
{\displaystyle T[{\textrm {s}}]={\frac {1}{50}}[{\textrm {s}}]}
=
0.020
[
s
]
{\displaystyle =0.020[{\textrm {s}}]}
ãšãªãã
åéåã®æ¹çšåŒ [ ç·šé ]
以äžããïŒåéåã®å é床ã®æåã¯
åå¿æåïŒ
a
C
=
r
Ï
2
=
v
2
r
,
{\displaystyle a_{\mathrm {C} }=r{\omega }^{2}={\frac {v^{2}}{r}},}
æ¥ç·æåïŒ .
a
T
=
d
v
d
t
{\displaystyle a_{\mathrm {T} }={\frac {dv}{dt}}}
ãã£ãŠïŒåéåããç©äœã®è³ªéã
ïŒåå¿æ¹åã«åãåïŒããªãã¡
m
{\displaystyle m}
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F
C
{\displaystyle F_{\mathrm {C} }}
ãšãããšéåæ¹çšåŒã¯
F
T
{\displaystyle F_{\mathrm {T} }}
(4.1)
m
r
Ï
2
=
F
C
âº
m
v
2
r
=
F
C
,
{\displaystyle mr{\omega }^{2}=F_{\mathrm {C} }\Longleftrightarrow m{\frac {v^{2}}{r}}=F_{\mathrm {C} },}
. (4.2)
m
d
v
d
t
=
F
T
{\displaystyle m{\frac {dv}{dt}}=F_{\mathrm {T} }}
w:åå¿åã w:é å¿åïŒcentrifugal forceïŒ
åæ¯å [ ç·šé ]
åéåãšé¢ä¿ã®æ·±ãç©äœã®éåãšããŠãåæ¯åïŒè±:
simple harmonic oscillationïŒãããããããåæ¯åã¯ããããæ¯åçŸè±¡ã®åºæ¬ã«ãªã£ãŠãããå¿çšç¯å²ãåºãéåã§ãããåéåãšåæ§ãåæ¯åãäžè§é¢æ°ãçšããŠéåãèšè¿°ãããããŸããåšæãäœçžãããç¹ãåéåãšåãã§ããããŸããåæ¯åã¯æ³¢åã«é¢ããçŸè±¡ãšãé¢ä¿ãæ·±ããäœçžãæ¯å¹
ãªã©ã®éãå
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åæ¯åã¯æ§ã
ãªæ
åµã§ãããããããåçŽãªäŸãšããŠã¯
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ãããã°ãã«æ¥ç¶ãããç©äœã®éåããããããã§ã¯ãã°ãå®æ° ã®ã°ãã«è³ªé
k
{\displaystyle k}
ã®ç©äœãæ¥ç¶ãããšãããã°ãã®èªç¶é·ã®äœçœ®ãåç¹ãšããŠæå»
m
{\displaystyle m}
ã«ãããåç¹ããã®ç©äœã®äœçœ®ã
t
{\displaystyle t}
ãšããå Žåããã®ç©äœã«é¢ããéåæ¹çšåŒã¯
x
(
t
)
{\displaystyle x(t)}
m
d
2
x
(
t
)
d
t
2
=
â
k
x
(
t
)
{\displaystyle m{\frac {d^{2}x(t)}{dt^{2}}}=-kx(t)}
ã§äžããããããã®æ¹çšåŒã®äž¡èŸºã
ã§å²ããšãå é床ã¯
m
{\displaystyle m}
ã§äžããããããšãåããããã®ããã«ãå é床ãšç©äœã®åº§æšãè² ã®æ¯äŸä¿æ°ãæã£ãŠæ¯äŸé¢ä¿ã«ããåŒããåæ¯åã®éåæ¹çšåŒã§ããããã®å Žåãåæ¯åã®æ¯åäžå¿ã
d
2
x
(
t
)
d
t
2
=
â
k
m
x
(
t
)
{\displaystyle {\frac {d^{2}x(t)}{dt^{2}}}=-{\frac {k}{m}}x(t)}
(åæ¯åã§ã¯æ¯åäžå¿ã¯å®æ°)ïŒæå»
x
=
x
C
{\displaystyle x=x_{\mathrm {C} }}
ã«ãããç©äœã®éåãäœçœ®
t
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x
(
t
)
{\displaystyle x(t)}
ïŒå é床
v
(
t
)
{\displaystyle v(t)}
ã§è¡šããš
a
(
t
)
{\displaystyle a(t)}
(4.3)
x
(
t
)
=
x
C
+
A
sin
(
Ï
t
+
ÎŽ
)
,
{\displaystyle x(t)=x_{\mathrm {C} }+A\sin(\omega t+\delta ),}
(4.4)
v
(
t
)
=
d
x
(
t
)
d
t
=
A
Ï
cos
(
Ï
t
+
ÎŽ
)
,
{\displaystyle v(t)={\frac {dx(t)}{dt}}=A\omega \cos(\omega t+\delta ),}
(4.5)
a
(
t
)
=
d
2
x
(
t
)
d
t
2
=
â
A
Ï
2
sin
(
Ï
t
+
ÎŽ
)
=
â
Ï
2
(
x
(
t
)
â
x
C
)
{\displaystyle {\begin{aligned}a(t)={\frac {d^{2}x(t)}{dt^{2}}}&=-A\omega ^{2}\sin(\omega t+\delta )\\&=-\omega ^{2}(x(t)-x_{\mathrm {C} })\end{aligned}}}
ãšãªãã
ã¯è§æ¯åæ°ïŒ
Ï
{\displaystyle \omega }
ã¯åæäœçžã§ããã
ÎŽ
{\displaystyle \delta }
ããã§ãåæ¯åã®éåæ¹çšåŒãšãåæ¯åã®éåã®åŒãäžããããå®éã«ã¯åæ¯åã®éåã®åŒã¯éåæ¹çšåŒããå°åºã§ãããããã«ã€ããŠã¯
w:埮åæ¹çšåŒãæ±ãå¿
èŠãããã®ã§è©³ããå°åºã«ã€ããŠã¯ã å€å
žååŠãåç
§ã
é¢æ°ã¯é¢æ°ã®å€ã®å¢å ã«äŒŽã£ãŠåšæçãªæ¯åãè¡ãªãé¢æ°ãªã®ã§ãç©äœã¯ã
sin
{\displaystyle \sin }
ã®ãŸããã§åšæçãªæ¯åãããããšãåããããã ããäžã®åŒã®äžã§Aã¯
x
=
0
{\displaystyle x=0}
w:æ¯å¹
ãšåŒã°ããç©äœã®æ¯åã®ç¯å²ãè¡šãéã§ããã
ãã ãããã®å Žåã«ãããŠã¯ãããã®éã¯ç©äœã®åéåã§ã¯ãªããç©äœã®æ¯åã«ã€ããŠã®éã§ãããããããåäœæéåœããã«äœ[rad]ã ãäœçžãé²ããã®éãšæ¯åã®åšæã®äžã§ãã©ã®äœçœ®ã«ç©äœãããããè¡šãéã«å¯Ÿå¿ããŠããããŸããåšæãšæ¯åæ°ãåéåã®å Žåãšåãå®çŸ©ã§äžããããã
T
=
2
Ï
Ï
{\displaystyle T={\frac {2\pi }{\omega }}}
f
=
Ï
2
Ï
{\displaystyle f={\frac {\omega }{2\pi }}}
ãŸãããã®å Žåã«ã€ããŠã¯éåæ¹çšåŒããè§æ¯åæ°ã決ãŸã
m
d
2
x
(
t
)
d
t
2
=
â
k
x
(
t
)
{\displaystyle m{\frac {d^{2}x(t)}{dt^{2}}}=-kx(t)}
âŽ
d
2
x
(
t
)
d
t
2
=
â
k
m
x
(
t
)
=
â
Ï
2
(
x
(
t
)
â
0
)
{\displaystyle {\begin{aligned}\therefore {\frac {d^{2}x(t)}{dt^{2}}}&=-{\frac {k}{m}}x(t)\\&=-\omega ^{2}(x(t)-0)\end{aligned}}}
âŽ
Ï
2
=
k
m
âŽ
Ï
=
k
m
(
âµ
Ï
>
0
)
{\displaystyle \therefore \omega ^{2}={\frac {k}{m}}\quad \therefore \omega ={\sqrt {\frac {k}{m}}}\ (\because \omega >0)}
ã§äžããããã
(4.3)ã
x
(
t
)
=
x
C
+
A
sin
Ï
t
cos
ÎŽ
+
A
cos
Ï
t
sin
ÎŽ
{\displaystyle x(t)=x_{\mathrm {C} }+A\sin \omega t\cos \delta +A\cos \omega t\sin \delta }
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{\displaystyle {\begin{aligned}{\frac {dl}{dt}}&=m\left({\frac {dx(t)}{dt}}{\frac {dy(t)}{dt}}+x(t){\frac {d^{2}y(t)}{dt^{2}}}-{\frac {dy(t)}{dt}}{\frac {dx(t)}{dt}}-y(t){\frac {d^{2}x(t)}{dt^{2}}}\right)\\&=m\left(x(t){\frac {d^{2}y(t)}{dt^{2}}}-y(t){\frac {d^{2}x(t)}{dt^{2}}}\right).\cdots \cdots (*)\end{aligned}}}
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{\displaystyle m{\frac {d^{2}{\overrightarrow {r}}(t)}{dt^{2}}}=-G{\frac {Mm}{x(t)^{2}+y(t)^{2}}}\Longleftrightarrow {\begin{cases}m{\frac {d^{2}x(t)}{dt^{2}}}=-G{\frac {Mm\cdot x(t)}{(x(t)^{2}+y(t)^{2})^{\frac {3}{2}}}}\\m{\frac {d^{2}y(t)}{dt^{2}}}=-G{\frac {Mm\cdot y(t)}{(x(t)^{2}+y(t)^{2})^{\frac {3}{2}}}}\end{cases}}}
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{\displaystyle \therefore {\frac {d^{2}x(t)}{dt^{2}}}=-G{\frac {M\cdot x(t)}{(x(t)^{2}+y(t)^{2})^{\frac {3}{2}}}},\ {\frac {d^{2}y(t)}{dt^{2}}}=-G{\frac {M\cdot y(t)}{(x(t)^{2}+y(t)^{2})^{\frac {3}{2}}}}}
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{\displaystyle {\frac {dl}{dt}}=m\left\{x(t)\cdot \left(-G{\frac {M\cdot y(t)}{(x(t)^{2}+y(t)^{2})^{\frac {3}{2}}}}\right)-y(t)\cdot \left(-G{\frac {M\cdot x(t)}{(x(t)^{2}+y(t)^{2})^{\frac {3}{2}}}}\right)\right\}=0}
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{\displaystyle {\begin{aligned}{\frac {l}{2m}}&={\frac {1}{2}}\left(x(t){\frac {dy(t)}{dt}}-y(t){\frac {dx(t)}{dt}}\right)\\&={\frac {1}{2}}(|{\overrightarrow {r}}(t)|\cos \phi \cdot |{\overrightarrow {v}}(t)|\sin(\theta +\phi )-|{\overrightarrow {r}}(t)|\sin \phi \cdot |{\overrightarrow {v}}(t)|\cos(\theta +\phi ))\\&={\frac {1}{2}}(|{\overrightarrow {r}}(t)||{\overrightarrow {v}}(t)|\{\sin \theta (\cos ^{2}\phi +\sin ^{2}\phi )+\cos \phi \cos \theta \sin \phi -\sin \phi \cos \theta \cos \phi \}\\&={\frac {1}{2}}|{\overrightarrow {r}}(t)||{\overrightarrow {v}}(t)|\sin \theta =\mathrm {const} .\end{aligned}}}
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