°øÇмöÇÐ 2

 

1. Ãâ¼®ºÎ

 2016-2Çбâ (¼ö°­»ý 31¸í, Á¶±³: ÇãºÀ); °­ÀÇ½Ç 426È£

2. ±³Àç

¿ø¼­: Zill and Wright, "Advanced Engineering Mathematics", 4/e, Jones and Bartlett, 2012.

¹ø¿ªÆÇ:

3. ¼ºÀû¹Ý¿µ ºñÀ²

Ãâ¼® 10%(Áö°¢1ȸ=0.3ȸ °á¼®)

¼ö¾öŵµ 10%: ±³Àç ÁöÂü, º»°ú¸ñ Àü´ã³ëÆ® ÁöÂü, ³ëÆ®Çʱâ; ÁÖ 2ȸ ÇöÀå È®ÀÎ; 4ÁÖ¿¡ 1ȸ ³ëÆ® Á¦ÃâÇÏ¿© Æò°¡

ÄûÁî 15%; °ÝÁÖ

°úÁ¦ 15%; °ÝÁÖ

Áß°£½ÃÇè 25%

±â¸»½ÃÇè 25%

4. ÁÖº° °­Àdz»¿ë(°èȹ)

01ÁÖ   7Àå-º¤ÅÍ; ¼ö¾÷ŵµ ÇöÀåÆò°¡; ÄûÁî

02ÁÖ   8Àå-¸ÅÆ®¸¯½º

03ÁÖ   9Àå-º¤ÅͰè»ê A, B; ¼ö¾÷ŵµ ÇöÀåÆò°¡; ÄûÁî

04ÁÖ   12Àå-Á÷±³ÇÔ¼ö¿Í Ǫ¸®¿¡±Þ¼ö; °úÁ¦; ³ëÆ® Á¦Ãâ

05ÁÖ   13Àå-Á÷°¢ÁÂÇ¥°è¿¡¼­ÀÇ °æ°èÄ¡ ¹®Á¦; ¼ö¾÷ŵµ ÇöÀåÆò°¡; ÄûÁî

06ÁÖ   14Àå-ŸÁÂÇ¥°è¿¡¼­ÀÇ °æ°èÄ¡ ¹®Á¦; °úÁ¦

07ÁÖ   15Àå-ÀûºÐº¯È¯; ¼ö¾÷ŵµ ÇöÀåÆò°¡; ¼ö¾÷ŵµ ÇöÀåÆò°¡; ÄûÁî

08ÁÖ   16Àå-Æí¹ÌºÐ¹æÀû½ÄÀÇ ¼öÄ¡ÇØ¼®; Áß°£°í»ç; °úÁ¦; ³ëÆ® Á¦Ãâ

09ÁÖ   17Àå-º¹¼Ò¼ö ÇÔ¼ö; ¼ö¾÷ŵµ ÇöÀåÆò°¡; ÄûÁî

10ÁÖ   18Àå-º¹¼ÒÆò¸é»ó¿¡¼­ÀÇ ÀûºÐ; °úÁ¦

11ÁÖ   19Àå-±Þ¼ö¿Í ¿ì¼ö; ¼ö¾÷ŵµ ÇöÀåÆò°¡; ÄûÁî

12ÁÖ   20Àå-µî°¢»ç»ó; °úÁ¦; ³ëÆ® Á¦Ãâ

13-15ÁÖ: Á¾ÇÕÁ¤¸®; ±â¸»½ÃÇè

°øÈÞÀÏ(9/15) º¸°­: 12/8

(½ÇÁ¦)

17Àå-º¹¼Ò¼ö ÇÔ¼ö

18Àå-º¹¼Ò¼ö ÇÔ¼ö ÀûºÐ

19Àå-À¯¼ö¿Í ±Þ¼ö

8Àå-¸ÅÆ®¸¯½º

12Àå-Á÷±³ÇÔ¼ö¿Í Ǫ¸®¿¡ ±Þ¼ö

15Àå-ÀûºÐº¯È¯

 

5. °øÇмöÇÐ 1 ³»¿ë

01ÁÖ ¹ÌºÐ/ÀûºÐ

02ÁÖ ¼öÇÐÀû ¸ðµ¨¸µ

03ÁÖ ¼±Çü¹ÌºÐ¹æÁ¤½Ä

04ÁÖ ¿ÏÀü¹ÌºÐ¹æÁ¤½Ä

05ÁÖ ºñ¼±Çü¹ÌºÐ¹æÁ¤½Ä

06ÁÖ °í°è¼±Çü¹ÌºÐ¹æÁ¤½Ä - »ó¼ö°è¼ö¹ý

07ÁÖ °í°è¼±Çü¹ÌºÐ¹æÁ¤½Ä - ¹ÌÁ¤°è¼ö¹ý

08ÁÖ °íÂ÷ ¼±Çü¹ÌºÐ¹æÁ¤½Ä - ¸Å°³º¯¼öº¯È­¹ý

09-11ÁÖ: ¶óÇö󽺺¯È¯

12ÁÖ: ¶óÇÃ¶ó½º ¿ªº¯È¯

13-14ÁÖ: ¶óÇÃ¶ó½º º¯È¯ÀÇ ´Ù¾çÇÑ ÀÀ¿ë

6. ±³Àç³»¿ë

1Àå-¹ÌºÐ¹æÁ¤½Ä ±âÃÊ

1Æí

     2Àå-1Â÷¹ÌºÐ¹æÁ¤½Ä

     3Àå-°íÂ÷¹ÌºÐ¹æÁ¤½Ä

     4Àå-¶óÇö󽺺¯È¯

     5Àå-¼±Çü¹ÌºÐ¹æÁ¤½ÄÀÇ ±Þ¼öÇØ

     6Àå-»ó¹ÌºÐ¹æÁ¤½ÄÀÇ ¼öÄ¡ÇØ

2Æí

     7Àå-º¤ÅÍ

     8Àå-¸ÅÆ®¸¯½º

     9Àå-º¤ÅͰè»ê

3Æí

     10Àå-¿¬¸³¼±Çü¹ÌºÐ¹æÁ¤½Ä

     11Àå-¿¬¸³ºñ¼±Çü¹ÌºÐ¹æÁ¤½Ä

4Æí

     12Àå-Á÷±³ÇÔ¼ö¿Í Ǫ¸®¿¡±Þ¼ö

     13Àå-Á÷°¢ÁÂÇ¥°è¿¡¼­ÀÇ °æ°èÄ¡ ¹®Á¦

     14Àå-ŸÁÂÇ¥°è¿¡¼­ÀÇ °æ°èÄ¡ ¹®Á¦

     15Àå-ÀûºÐº¯È¯

     16Àå-Æí¹ÌºÐ¹æÀû½ÄÀÇ ¼öÄ¡ÇØ¼®

5Æí

     17Àå-º¹¼Ò¼ö ÇÔ¼ö

     18Àå-º¹¼ÒÆò¸é»ó¿¡¼­ÀÇ ÀûºÐ

     19Àå-±Þ¼ö¿Í ¿ì¼ö

     20Àå-µî°¢»ç»ó

7. Âü°í»çÇ×

- ¼ö¾÷½Ã°£¿¡ ÁýÁßÇÏ¿© °¢ °ú¸ñ ¼ö¾÷½Ã°£¿¡ °øºÎ

- ¼ö¾÷¿Ü ½Ç·Â¹è¾ç: ÇÁ·Î±×·¡¹Ö, µ¿¾Æ¸®ÀÛǰ, ¿µ¾î, ÀÔ»çÁ÷¹«´É·Â ½ÃÇè

8. °øÇмöÇÐÀÇ Çʿ伺

- Àü°ø°ú¸ñ ÇнÀ¿¡ ÇÊ¿äÇÑ ¼öÇÐ ÇнÀ

- ³í¸®Àû »ç°í

- ½Ã¹Ä·¹ÀÌ¼Ç ¹× ¸ðµ¨¸µ ´É·Â

9. ÄûÁî/½ÃÇè(¹®Á¦+ÇØ´ä)

ÄûÁî00: ¿ì¼öÇлý = ±è´Ù¿µ, Â÷Æò¾È

(¼ö¾÷½Ã°£ ÄûÁî 1) ÃÖ°íÁ¡¼ö=75/80(ÀÌÀçÁø, Ȳȣ¹Î, ±ÇÅ¿ø, ±è¿øÀç), ÃÖÁ¡Á¡¼ö=0; Àӽà ÄûÁî; ¼ºÀû ¹Ì¹Ý¿µ

(Ȧ¼öÁÙ) 17.1: 12, 26 / 17.2: 8, 24, 32 / 17.3: 2, 12, 22

(¦¼öÁÙ) 17.1: 20, 24 / 17.2: 10, 22, 28 / 17.3: 4, 10, 20

(°úÁ¦ 1) ºÎ°ú=9¿ù22ÀÏ, Á¦Ãâ=9¿ù29ÀÏ

(Ȧ¼öÁÙ) 17.4: 4, 22, 34, 36 / 17.5: 2, 10, 24 / 17.6: 2, 24

(¦¼öÁÙ) 17.4: 2, 20, 32, 38 / 17.5: 4, 12, 26 / 17.6: 4, 26

(ÄûÁî 2)

(Ȧ¼öÁÙ) 17.6.4 / 17.6.26 / 17.7.2

(¦¼öÁÙ) 17.6.6 / 17.6.28 / 17.7.4

(°úÁ¦ 2) ºÎ°ú=10¿ù6ÀÏ, Á¦Ãâ=10¿ù13ÀÏ

(Ȧ¼öÁÙ) 17.7.10 / 17.7.16 / 17.8.6

(¦¼öÁÙ) 17.7.12 / 17.7.18 / 17.8.10

(°úÁ¦ 3) ºÎ°ú=10¿ù17ÀÏ, Á¦Ãâ=10¿ù24ÀÏ

(Ȧ¼öÁÙ) 18.1.2, 18.2.2, 18.3.6, 18.4.12

(¦¼öÁÙ) 18.1.4, 18.2.4, 18.3.8, 18.4.14

Áß°£½ÃÇè: ¹®Á¦, ÇØ´ä

(°úÁ¦ 4) ºÎ°ú=10¿ù27ÀÏ, Á¦Ãâ=11¿ù3ÀÏ

19.1.22

19.2.2

19.3.12

(°úÁ¦ 5) ºÎ°ú = 11¿ù 3ÀÏ, Á¦Ãâ = 11¿ù10ÀÏ

19.4.22

19.5.12

19.6.34

(ÄûÁî 3) 2016-11-7

Odd: 19.5.8, 19.5.22, 19.6.8, 19.6.12, 19.6.26

Even: 19.5.10, 19.5.24, 19.6.10, 19.6.14, 19.6.28

(ÄûÁî 4) 2016-11-14 ; ¹®Á¦, ÇØ´ä

±â¸»½ÃÇè: ¹®Á¦, ÇØ´ä

 

 

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