I72è=Ùÿÿÿ,dd +Ð(I)   ðÿÿÿ�1Courier Newóÿÿÿ�1Symbol Newóÿÿÿ�1Courier Newõÿÿÿ�1Courier Newðÿÿÿ�Times New Romanëÿÿÿ¼ÿTimes New Romanóÿÿÿ�1Courier Newóÿÿÿ�1Courier Newóÿÿÿ�1Courier Newóÿÿÿ�1Courier NewØX¨±†VÄØX¨±†VÄØX¨±†VÄØX¨±†VÄÿÿÿÿÿÿÿÿ¿?ÿÿÿ /ÿÿ¿¿ ÿÿ‡‡< àààÀÀÀ   €€€```@@@¿?~ÞÿÿÌÌÿ~ÞÿÞ~Þÿ~~ÿÞÿÿ¿ÿ¿ÿ¿ÿÿÿÿÞÿÞÿÞÿÿ±ÞÔ±ÔÞÔ±ÞÔÞ±Þ±ÔÞÔ±¿ñÞ¿ÞñÞñ¿Þ¿ññÞ¿ñ¿Þÿ–ê–êÿÌÌÌÈpÞÍÞh ‚(À Ô((P„°d Èd{ d< p {ÿÿ2°ÿÿÿÿ ø<v²™ð@ø<v²™ðÀø<v²™ð@vo<ÁVºuÞÀvo<ÁVºuÞ@ HG¬Å§ý?€ÿ?€ÿ?ð@ @ð@€@€@€@033333³þ?ÐÌÌÌÌÌÌû? @¨^ß›OwÖû?Ház®G�ÿ?€ÿ?Àþ?tðô€öIc@˜ðô€„VÄO @ú@ÐÌÌÌÌÌÌû?@œ @È@–@€ÿ?€ÿ?ú@€ÿ?È@€ÿ?È@ @dddddddddddddddddddddddddddddddddddddddd Éÿÿÿÿÿÿ2 2ÐÌÌÌÌÌÌü?€ÿ? À @$$$––ø<v²™ðÀø<v²™ð@€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?€ÿ? À @€ÿ?€{n„|nˆ}nŒ~n�n”€n˜�nìÞ¹` µŸn¢µ” µ ¥µex(x) y = ex(x)§O0§OÑÿÿÿÿ2ÐÌÌÌÌÌÌü?€ÿ? À @$$$––Î6-–¶€Úÿ?t®J7‚„ç@€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?Î6-–¶€Úÿ?t®J7‚„ç@�µ ‘µ$’µ(“µ,”µ0•µ4–µ¸©µ,Ïpex(p)pi/4(x,y) = (p,ex(p))Íÿÿÿÿ2ÐÌÌÌÌÌÌü?€ÿ? À @$$$––Î6-–¶€Úÿ?BÍèwÀ4Ì@m8Âi*!§@t®J7‚„ç@€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?†�ÄeÛ™ý?¿ÀÁ Ã$Ä(Å`ÏÒ¬µn°Áµ¨ÙµÌȵpex(p)p+1/sqrt(1+(exprime(p))^2)(ex(p)+exprime(p)/sqrt(1+(exprime(p))^2)Vseg (p,ex(p)) to (p+1/sqrt(1+(exprime(p))^2),ex(p)+exprime(p)/sqrt(1+(exprime(p))^2))Íÿÿÿÿ2ÐÌÌÌÌÌÌü?€ÿ? À @$$$––é¡ðÈà£ÿ?×x©a£­@Î6-–¶€Úÿ?t®J7‚„ç@€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?†�ÄeÛ™ý?8—µ<˜µ@™µDšµH›µLœµP�µÜÙµ|ç¹ðÎn„ìÔðµpôpex(p)1p-sgn(expp(p))*exprime(p)/sqrt(1+(exprime(p))^2)*ex(p)+sgn(expp(p))/sqrt(1+(exprime(p))^2)nseg (p,ex(p)) to (p-sgn(expp(p))*exprime(p)/sqrt(1+(exprime(p))^2),ex(p)+sgn(expp(p))/sqrt(1+(exprime(p))^2))Ñÿÿÿÿ2ÐÌÌÌÌÌÌü?€ÿ? À @$$$––à¿àÿ€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?à¿àÿÌÖÉÐ×ÉÔØÉØÙÉ,Æ0Ç4ÈØHºÄÈ8p-rho(p)*sgn(expp(p))*exprime(p)/sqrt(1+(exprime(p))^2)1ex(p)+rho(p)*sgn(expp(p))/sqrt(1+(exprime(p))^2)pi/4s(x,y) = (p-rho(p)*sgn(expp(p))*exprime(p)/sqrt(1+(exprime(p))^2),ex(p)+rho(p)*sgn(expp(p))/sqrt(1+(exprime(p))^2))Ëÿÿÿÿ2ÐÌÌÌÌÌÌü?€ÿ?Àh!¢ÚÉ@$$$––†U¼‘yäÉ@€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?€ÿ?œ‚n ƒn¤„n¨…n¬†n°‡n´ˆn0çÀ\>Èܺ¬»¸<±Àp±À¸ÂFp-rho(p)*sgn(expp(p))*exprime(p)/sqrt(1+(exprime(p))^2)+rho(p)*cos(t)?ex(p)+rho(p)*sgn(expp(p))/sqrt(1+(exprime(p))^2)+rho(p)*sin(t)ª(x,y) = (p-rho(p)*sgn(expp(p))*exprime(p)/sqrt(1+(exprime(p))^2)+rho(p)*cos(t),ex(p)+rho(p)*sgn(expp(p))/sqrt(1+(exprime(p))^2)+rho(p)*sin(t)); 0.000000 <= t <= 6.2831900.00000;6.28319xyz À À À À À À À À À À À À À À À ÀÀÀ À À À À À À À À À ÀÎ6-–¶€Úÿ? @ @ @ @ @ @ @ @ @ @ @ @ @ @ @ @À@ @ @ @ @ @ @ @ @ @ @ ðô@ó ðô@ó ðô@ó SQRT(16-X^2) @ @ @ @ @ @ @ @ @ @ @ @ @ @ @À@ @ @ @ @ @ @ @ @EX@LÊ-X/SQRT(16-X^2)È÷È÷%Ûý?dÐÞ ÒÞ Õ8÷8÷&æ@˜ÐÞ ÌÐÞ i¥Ü `÷™™@42Ž#í=ÈööÊ¿þ?ÑÞ <‰Œ �÷)ä@EXPRIMEÞ `Ë-16/(16-X^2)^1.5hÑÞ œÑÞ eô´Þ X÷Ù þ?42Aè_Ð"¼Ã�@œ2D¨A ú¸ÿ? 2* �FÆ0ÂÊÀ8ÒÞ lÒÞ EXPP<‰tÌ(1+EXPRIME(X)^2)^1.5/ABS(EXPP(X))2Ž ÀÙ#sÄõþ¿ ÒÞ ™Ä©Ü À÷}ì@ÔÒÞ ÓÞ eô´Þ X÷Ñ@42Aè_Ð"¼Ã�@ 2*ÁŽò‚eERHOThe Unit Tangent Vector is Redrime(p)/sqrt(1+(exprime(p))^2)ÿIµå4üÎF“ÀÀDÉ©Ýòó@ì5•� 6 Ä@á„)Û@ëÿÿÿ¼Times New RomanpŠnþÿÿÿThe Unit Normal Vector is BlackQ4ð»8ð»`6Q­†w¾‰8•ÀÚ;}†:Å«€@¦¸0ž•´¬@�Ãê¥oéÃ@ëÿÿÿ¼Times New Roman(‹nþÿÿÿThe Oscullating Circle is Lime Green8¤Â<¤Â`6Qÿ}úÎO¬6¿¥ÀÌXsJä‘@�Í?Ÿ!罕@Ñqò lÓ“¬@ëÿÿÿ¼Times New Romanþÿÿÿy = ex(x)ÿ0¶Vp¼íÀ @ø¾ïû¾ï“Àa@âßɟ@óÿÿÿ�1Courier New ˜Œnþÿÿÿ(x,y) = (p,ex(p))ÿ0¶Vp¼íÀ @ø¾ïû¾ï“ÀùDìÝ6*ú“@óÿÿÿ�1Courier New P�nþÿÿÿseg (p,ex(p)) to (p+1/sqrt(1+(exprime(p))^2),ex(p)+exprime(pÿ0¶Vp¼íÀ @ø¾ïû¾ï“À±Qö¬ª´*ˆ@óÿÿÿ�1Courier New Žnþÿÿÿseg (p,ex(p)) to (p-sgn(expp(p))*exprime(p)/sqrt(1+(exprime(0¶Vp¼íÀ @ø¾ïû¾ï“Àsl–$“á@óÿÿÿ�1Courier New ÀŽnþÿÿÿ(x,y) = (p-rho(p)*sgn(expp(p))*exprime(p)/sqrt(1+(exprime(p) ÿ0¶Vp¼íÀ @ø¾ïû¾ï“ÀYf<Òó¼Ù±@óÿÿÿ�1Courier New x�nþÿÿÿ(x,y) = (p-rho(p)*sgn(expp(p))*exprime(p)/sqrt(1+(exprime(p) ÿ0¶Vp¼íÀ @ø¾ïû¾ï“ÀWPpÛÑ:š@óÿÿÿ�1Courier New þÿÿÿ À @ À @ @Àh!¢ÚÉ@