æ¯ãåã®æäžç¹ãæé«ç¹ã§ã®ç³žã®åŒµåãæ±ããåé¡ã**æäžç¹ã§ã¯åŒµåã¯éåããã倧ãã**ïŒåå¿æ¹åã¯äžãéåã¯äžãªã®ã§åŒµåãäž¡æ¹ãæ ãïŒãæé«ç¹ïŒãŸãã¯éçŽé¢ã®äžåŽïŒã§ã¯åŒµåãå°ãããªããããéã以äžã§ã¯ç³žãããã¿ãŸãã
æ¯ãåã®æäžç¹ïŒãŸãã¯éäžã®è§åºŠ \(\theta\)ïŒã§ã®ç³žã®åŒµå \(T\)ã質é \(m\)ã糞ã®é·ã \(l\)ããã®ç¹ã§ã®éã \(v\) ãŸãã¯æå€§è§åºŠ \(\theta_0\) ãªã©ãäžããããŠããã
**éåã®ãåå¿æ¹åæåããåãåºãããš**ãå¿ããªããæäžç¹ã§ã¯ \(\cos 0 = 1\) ã§éåå šéšãåå¿ãšéåãã ããéäžã®ç¹ã§ã¯ \(\cos\theta\) ãæããã**\(T = m(g + v^2/r)\) ã¯æäžç¹ã ãã®å ¬åŒ**ã§ãä»ã®ç¹ã§ã¯äœ¿ããªãã