극좌표로 주어진 곡선
수학노트
Pythagoras0
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님의 2012년 11월 1일 (목) 13:06 판
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이 항목의 스프링노트 원문주소==
극좌표로 주어진 곡선
개요== 예==
렘니스케이트(lemniscate) 곡선과 타원적분
\(r^2=\cos 2\theta\) [/pages/4176465/attachments/2110541 MSP71919784049c09bb98700001095e8fadhf5gc4d.gif] http://www.wolframalpha.com/input/?i=r^2%3Dcos+(2theta) \(r=\cos \frac{\theta}{2}\) http://www.wolframalpha.com/input/?i=r%3Dcos+%28theta%2F2%29 \(r=\cos \frac{\theta}{3}\) [/pages/4176465/attachments/2110527 MSP74719784071iad69b2900005cid5ibigi61dg94.gif] http://www.wolframalpha.com/input/?i=r%3Dcos+(theta/3) \(r=1+2\cos\theta\) [/pages/4176465/attachments/2110537 MSP11271978443hf7aa7h2f00002bd5bh2db919dc1f.gif] http://www.wolframalpha.com/input/?i=r%3D1%2B2+cos+(theta) \(r=2+\sin 3\theta\) http://www.wolframalpha.com/input/?i=r%3D2%2Bsin(3thetA) [/pages/4176465/attachments/2110539 MSP47019784919haafi5hc00002h164hgd33f4i46i.gif] \(r=1+2\sin 3\theta\) http://www.wolframalpha.com/input/?i=r%3D1%2B2sin(3theta) [/pages/4176465/attachments/2110535 MSP6981978475e4574h83h00003a7ga0a9g5d06c13.gif] 역사
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관련된 항목들
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매스매티카 파일 및 계산 리소스
이 항목의 스프링노트 원문주소==
극좌표로 주어진 곡선
개요==
예==
렘니스케이트(lemniscate) 곡선과 타원적분
\(r^2=\cos 2\theta\) [/pages/4176465/attachments/2110541 MSP71919784049c09bb98700001095e8fadhf5gc4d.gif]
http://www.wolframalpha.com/input/?i=r^2%3Dcos+(2theta)
\(r=\cos \frac{\theta}{2}\)
http://www.wolframalpha.com/input/?i=r%3Dcos+%28theta%2F2%29
\(r=\cos \frac{\theta}{3}\) [/pages/4176465/attachments/2110527 MSP74719784071iad69b2900005cid5ibigi61dg94.gif]
http://www.wolframalpha.com/input/?i=r%3Dcos+(theta/3)
\(r=1+2\cos\theta\) [/pages/4176465/attachments/2110537 MSP11271978443hf7aa7h2f00002bd5bh2db919dc1f.gif]
http://www.wolframalpha.com/input/?i=r%3D1%2B2+cos+(theta)
\(r=2+\sin 3\theta\)
http://www.wolframalpha.com/input/?i=r%3D2%2Bsin(3thetA)
[/pages/4176465/attachments/2110539 MSP47019784919haafi5hc00002h164hgd33f4i46i.gif] \(r=1+2\sin 3\theta\)
http://www.wolframalpha.com/input/?i=r%3D1%2B2sin(3theta)
[/pages/4176465/attachments/2110535 MSP6981978475e4574h83h00003a7ga0a9g5d06c13.gif]
역사
http://www.google.com/search?hl=en&tbs=tl:1&q=
Earliest Known Uses of Some of the Words of Mathematics
Earliest Uses of Various Mathematical Symbols
수학사연표
메모
관련된 항목들
울프람알파의 활용
렘니스케이트(lemniscate) 곡선과 타원적분
심장형 곡선(cardioid)
매스매티카 파일 및 계산 리소스
https://docs.google.com/file/d/0B8XXo8Tve1cxSENUVktCZmJRaVU/edit?pli=1
http://www.wolframalpha.com/input/?i=
http://functions.wolfram.com/
NIST Digital Library of Mathematical Functions
Abramowitz and Stegun Handbook of mathematical functions
The On-Line Encyclopedia of Integer Sequences
Numbers, constants and computation
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![1 이 항목의 스프링노트 원문주소== 극좌표로 주어진 곡선 개요== 예== 렘니스케이트(lemniscate) 곡선과 타원적분 \(r^2=\cos 2\theta\) [/pages/4176465/attachments/2110541 MSP71919784049c09bb98700001095e8fadhf5gc4d.gif] http://www.wolframalpha.com/input/?i=r^2%3Dcos+(2theta) \(r=\cos \frac{\theta}{2}\) http://www.wolframalpha.com/input/?i=r%3Dcos+%28theta%2F2%29 \(r=\cos \frac{\theta}{3}\) [/pages/4176465/attachments/2110527 MSP74719784071iad69b2900005cid5ibigi61dg94.gif] http://www.wolframalpha.com/input/?i=r%3Dcos+(theta/3) \(r=1+2\cos\theta\) [/pages/4176465/attachments/2110537 MSP11271978443hf7aa7h2f00002bd5bh2db919dc1f.gif] http://www.wolframalpha.com/input/?i=r%3D1%2B2+cos+(theta) \(r=2+\sin 3\theta\) http://www.wolframalpha.com/input/?i=r%3D2%2Bsin(3thetA) [/pages/4176465/attachments/2110539 MSP47019784919haafi5hc00002h164hgd33f4i46i.gif] \(r=1+2\sin 3\theta\) http://www.wolframalpha.com/input/?i=r%3D1%2B2sin(3theta) [/pages/4176465/attachments/2110535 MSP6981978475e4574h83h00003a7ga0a9g5d06c13.gif] 역사](#.EC.9D.B4_.ED.95.AD.EB.AA.A9.EC.9D.98_.EC.8A.A4.ED.94.84.EB.A7.81.EB.85.B8.ED.8A.B8_.EC.9B.90.EB.AC.B8.EC.A3.BC.EC.86.8C.3D.3D.0A.0A.2A_.EA.B7.B9.EC.A2.8C.ED.91.9C.EB.A1.9C_.EC.A3.BC.EC.96.B4.EC.A7.84_.EA.B3.A1.EC.84.A0.0A.0A_.0A.0A_.0A.0A.EA.B0.9C.EC.9A.94.3D.3D.0A.0A_.0A.0A_.0A.0A_.0A.0A.EC.98.88.3D.3D.0A.0A.2A_.EB.A0.98.EB.8B.88.EC.8A.A4.EC.BC.80.EC.9D.B4.ED.8A.B8.28lemniscate.29_.EA.B3.A1.EC.84.A0.EA.B3.BC_.ED.83.80.EC.9B.90.EC.A0.81.EB.B6.84.0A.0A.7F.27.22.60UNIQ-MathJax1-QINU.60.22.27.7F.0A.0A.5B.2Fpages.2F4176465.2Fattachments.2F2110541_MSP71919784049c09bb98700001095e8fadhf5gc4d.gif.5D.0A.0Ahttp:.2F.2Fwww.wolframalpha.com.2Finput.2F.3Fi.3Dr.5E2.253Dcos.2B.282theta.29.0A.0A_.0A.0A_.0A.0A_.0A.0A.7F.27.22.60UNIQ-MathJax2-QINU.60.22.27.7F.0A.0Ahttp:.2F.2Fwww.wolframalpha.com.2Finput.2F.3Fi.3Dr.253Dcos.2B.2528theta.252F2.2529.0A.0A_.0A.0A.7F.27.22.60UNIQ-MathJax3-QINU.60.22.27.7F.0A.0A.5B.2Fpages.2F4176465.2Fattachments.2F2110527_MSP74719784071iad69b2900005cid5ibigi61dg94.gif.5D.0A.0A_http:.2F.2Fwww.wolframalpha.com.2Finput.2F.3Fi.3Dr.253Dcos.2B.28theta.2F3.29.0A.0A_.0A.0A.7F.27.22.60UNIQ-MathJax4-QINU.60.22.27.7F.0A.0A_.5B.2Fpages.2F4176465.2Fattachments.2F2110537_MSP11271978443hf7aa7h2f00002bd5bh2db919dc1f.gif.5D.0A.0A_http:.2F.2Fwww.wolframalpha.com.2Finput.2F.3Fi.3Dr.253D1.252B2.2Bcos.2B.28theta.29.0A.0A_.0A.0A.7F.27.22.60UNIQ-MathJax5-QINU.60.22.27.7F.0A.0Ahttp:.2F.2Fwww.wolframalpha.com.2Finput.2F.3Fi.3Dr.253D2.252Bsin.283thetA.29.0A.0A_.5B.2Fpages.2F4176465.2Fattachments.2F2110539_MSP47019784919haafi5hc00002h164hgd33f4i46i.gif.5D.0A.0A_.0A.0A.7F.27.22.60UNIQ-MathJax6-QINU.60.22.27.7F.0A.0A_http:.2F.2Fwww.wolframalpha.com.2Finput.2F.3Fi.3Dr.253D1.252B2sin.283theta.29.0A.0A.5B.2Fpages.2F4176465.2Fattachments.2F2110535_MSP698197){kind=link}