±¹³»µµ¼
±¹¾î/¿Ü±¹¾î/»çÀü
¾îÇнÃÇè
±âŸ¾îÇмöÇè¼
2013³â 9¿ù 9ÀÏ ÀÌÈÄ ´©Àû¼öÄ¡ÀÔ´Ï´Ù.
Á¤°¡ |
36,000¿ø |
---|
32,400¿ø (10%ÇÒÀÎ)
1,800P (5%Àû¸³)
ÇÒÀÎÇýÅÃ | |
---|---|
Àû¸³ÇýÅà |
|
|
|
Ãß°¡ÇýÅÃ |
|
À̺¥Æ®/±âȹÀü
¿¬°üµµ¼
»óÇ°±Ç
ÀÌ»óÇ°ÀÇ ºÐ·ù
Ã¥¼Ò°³
1. ±³Àç ³»¿ë, ¹®Á¦¿¡ ´ëÇÑ ½±°í ¸íÄèÇÑ Mia½ÜÀÇ ¼³¸í, Çؼ³°ÀÇ´Â À¯ÇÐ ÀÎÅÍ³Ý °ÀÇ Àü¹®»çÀÌÆ®ÀÎ ¸¶½ºÅÍÇÁ·¾ (www.masterprep.net)¿¡ ¸¶·ÃµÇ¾î ÀÖ½À´Ï´Ù.
2. ¡®ÀÌÇØÇϱ⠽¬¿î °³³ä + ´Ù¾çÇÑ example ¹®Á¦ + ½ÉÈ ÀÀ¿ë ¹®Á¦¡¯ »ïÁß ±×¹°¸Á ±¸Á¶·Î °³³ä°ú ½ÇÀü¿¬½ÀÀ» Çѹø¿¡ Àâ¾ÆÁÝ´Ï´Ù. ¾î·Á¿î °³³äµéÀ» ½±°Ô ¹è¿ì°í ´Ù¾çÇÑ example ¹®Á¦·Î ¿¬½ÀÀ» ÇÑ µÚ, ¹è¿î °³³ä¿¡ ´ëÇÑ ½ÉÈ ÀÀ¿ë ¹®Á¦(Expand Knowledge ¹®Á¦)·Î ½ÇÀü¿¡ Àû¿ëÇÏ´Â ¿¬½À±îÁö ¿Ïº®ÇÑ °³³äÁ¤¸®¸¦ ¿Ï¼º½Ãų ¼ö ÀÖ½À´Ï´Ù. Çб³ GPA °ü¸®¸¦ À§ÇØ °øºÎÇÏ´Â ÇлýµéÀº Çʼö³»¿ëµéÀº ¹Ýµå½Ã °øºÎÇÏ°í ½ÉÈÀÀ¿ë¹®Á¦(Expand Knowledge ¹®Á¦)´Â ¼±ÅÃÀûÀ¸·Î °øºÎÇÏ¸é µË´Ï´Ù.
3. ½º½º·Î ºóÄÀ» ä¿ö°¡¸ç °³³äÀ» ²Ä²ÄÇÏ°Ô °øºÎÇÒ ¼ö ÀÖ°Ô ¼³°èÇÏ¿´½À´Ï´Ù. ºóÄÀÇ ´äÀº ÆäÀÌÁö ÇÏ´Ü¿¡ ¹èÄ¡ÇÏ¿© ÇлýµéÀÌ ÇÊ¿ä ½Ã ¹Ù·Î Âü°íÇÒ ¼ö ÀÖ½À´Ï´Ù.
4. ÀÌÇØÇϱ⠽±°í Ä£±ÙÇÑ À̹ÌÁö¸¦ È°¿ëÇÏ¿© ¾î·Á¿î ¼ö½ÄÀ» ºü¸£°Ô ÀÌÇØÇÒ ¼ö ÀÖµµ·Ï ÀÛ¼ºÇÏ¿´½À´Ï´Ù. ²À ¾Ï±âÇØ¾ß ÇÒ °³³ä, °ø½ÄÀº shade ¹Ú½º ¾È¿¡ Á¤¸®ÇÏ¿´½À´Ï´Ù.
¸ñÂ÷
1. Functions
1.1 Quadratic Functions..................................................12
1.2 Function ..................................................................26
1.3 Analyzing Functions..................................................37
1.4 Piecewise Functions...................................................45
1.5 Transforming Function...............................................53
1.6 Composing Function..................................................69
1.7 Inverse Function........................................................75
2. Polynomial and Rational Functions
2.1 Polynomial Functions.................................................90
2.2 Diving Polynomials....................................................102
2.3 Real Zeros of Poly......................................................111
2.4 Fundamental Theorem of Algebra..............................117
2.5 Rational Function......................................................128
2.6 Polynomial and Rational Inequalities..........................145
3. Exponential and Logarithmic Functions
3.1 Exponential Function.................................................158
3.2 Compound Interest....................................................167
3.3 Logarithmic Function.................................................173
3.4 Properties of Logarithm.............................................184
3.5 Exp and Log Equations and Inequalities......................193
3.6 Exponential Growth and Modeling..............................206
4. Trigonometry Definition and Graphs
4.1 Angles in Radian........................................................214
4.2 Trigonometry of Right Triangles.................................228
4.3 Trigonometry of Any Angles......................................236
4.4 Trigonometry in Unit Circle........................................244
4.5 Trigonometric Graphs for Sin, Cos..............................249
4.6 Trigonometric Graphs for Others................................262
5. Trigonometry Identities
5.1 Inverse Trigonometry Function...................................272
5.2 Basic Trigonometric Identities....................................283
5.3 Verifying Trigonometric Identities..............................291
5.4 Sum and difference Identities....................................297
5.5 Double-Angle Identity...............................................304
5.6 Half-Angle and Product-Sum Identities.....................314
6. Trig Equations and Geometry Triangles
6.1 Basic Trigonometric Equations...................................324
6.2 More Trigonometric Equations...................................330
6.3 The Law of Sines.......................................................336
6.4 The Law of Cosines....................................................344
6.5 Area of Triangles.......................................................350
7. Polar coordinate and Complex number
7.1 Polar Coordinates......................................................358
7.2 Graphs of Polar Equations.........................................366
7.3 Complex Numbers and De Moivre¡¯s Theorem..............376
7.4 Parametric Equations................................................388
8. Vector
8.1 Vector Basics.............................................................396
8.2 Vectors in Two Dimensions.........................................404
8.3 The Dot Product........................................................413
8.4 Three-Dimensional Coordinate..................................425
8.5 Vectors in Three Dimensions......................................430
8.6 The Cross Product.....................................................438
9. Conic Section
9.1 Conic Sections and Parabolas....................................448
9.2 Ellipses......................................................................454
9.3 Hyperbolas................................................................461
9.4 Transformation of Conics...........................................467
9.5 Rotation of Conics.....................................................479
10. Matrix and System of Equation
10.1 Systems of Linear Equations in Several Variables......486
10.2 Algebra of Matrices.................................................495
10.3 Inverse and Matrix Equation.....................................502
10.4 Partial Fractions......................................................510
11. Sequence and Series
11.1 Sequence and Sigma Notation.................................518
11.2 Arithmetic Sequence and Series..............................526
11.3 Geometric Sequence and Series...............................533
11.4 Applications of Sequence and Series........................542
11.5 Binomial Expansion.................................................547
11.6 Mathematical Induction...........................................556
Answers
ÀúÀÚ¼Ò°³
»ý³â¿ùÀÏ | - |
---|
8-12 Texas Mathematics Teacher Certificate (content exam + PPR exam Åë°ú), College Board certification for AP Calculus AB, BC , ¹Ì±¹Åػ罺°íµîÇб³, ±¹³»±¹Á¦°íµîÇб³ ¼öÇб³»ç °æ·Â 6³â, ¿ëÀοܴëºÎ°í, °æ±â¿Ü°í, KIS, Á¦ÁÖKIS, SIS, û¶ó´ÞÆ°, ºê·©¼¶È¦, ÀϺ», ½Ì°¡Æ÷¸£, º£Æ®³² ±¹Á¦Çб³ µîÀÇ ÇлýµéÀÇ ¿Â¶óÀÎ/¿ÀÇÁ¶óÀÎ °³ÀÎÁöµµ, (Àü) IBAdvance IB, sat ¼öÇдëÇ¥°»ç, (Àü) ÇØÄ¿½ºÀ¯ÇÐ ¹Ì±¹¼öÇа»ç, (Àü) PSU Edu AP, SAT ¼öÇа»ç, ¼ö´É¼öÇаÀÇ °æ·Â 4³â. Áö³ 10³â ÀÌ»óÀ» À¯ÇÐ ¼öÇÐ ÇöÀå¿¡¼ ´Ù¾çÇÑ Çлýµé°ú È£ÈíÇÏ¸é¼ ÃÖÀûÈµÈ ¹Ì±¹ ¼öÇÐ ¹× ±¹Á¦ Çб³ ¼öÇп¡ ´ëÇÑ ¼Ö·ç¼ÇÀ» Á¦°øÇØ¿Â ¼öÇÐ Àü¹®°¡ÀÌ´Ù. ¾Ð±¸Á¤ ¹Ì±¹¼öÇÐ Àü¹®°»ç¶ó´Â ŸÀÌƲÀº À§ÀÇ ³ë·ÂµéÀ» ÅëÇؼ ÀÚ¿¬½º·´°Ô ¾ò°Ô µÈ º°ÄªÀÌ´Ù. ¹Ì±¹¿¡¼ ÀÎÁõµÈ ¼öÇÐÀü¹®°»ç(Texas 8-12 ¹Ì±¹¼öÇб³»çÀÚ°ÝÁõ content exam + PPR exam Åë°ú)·Î °ü·ÃµÈ Àü¹®ÀÚ°ÝÁõÀ» ¼ÒÁöÇÏ°í ÀÖÀ¸¸ç, ƯÈ÷, ÇØ¿Ü ¾ö¸¶µé »çÀÌ¿¡ ÀÔ ¼Ò¹®³ ½Ç·ÂÆÄ °»çÀÌ´Ù. AP calculus AB BC, AP Statistics, SAT 1 2 math, IB Math µî¿¡¼ 12³âÀÇ °æ·ÂÀ» °¡Áö°í ÀÖ´Ù. ¶ÇÇÑ Çѱ¹ ¼ö´É¼öÇÐ °ÀÇ °æ·Âµµ 4³â ÀÌ»óÀ» °¡Áö°í ÀÖ¾î¼ Çѱ¹ ¼öÇаú ¹Ì±¹/±¹Á¦ Çб³ ¼öÇп¡ ´ëÇؼ ¸ðµÎ Á¤ÅëÇÑ ¼öÇÐ Àü¹®°¡ÀÌ´Ù.
ÆîÃ帱âÀúÀÚÀÇ ´Ù¸¥Ã¥
Àüüº¸±âÁÖ°£·©Å·
´õº¸±â»óÇ°Á¤º¸Á¦°ø°í½Ã
À̺¥Æ® ±âȹÀü
ÀÌ »óÇ°ÀÇ ½Ã¸®Áî
(ÃÑ 1±Ç / ÇöÀ籸¸Å °¡´Éµµ¼ 1±Ç)
±¹¾î/¿Ü±¹¾î/»çÀü ºÐ¾ß¿¡¼ ¸¹Àº ȸ¿øÀÌ ±¸¸ÅÇÑ Ã¥
ÆǸÅÀÚÁ¤º¸
»óÈ£ |
(ÁÖ)±³º¸¹®°í |
---|---|
´ëÇ¥ÀÚ¸í |
¾Èº´Çö |
»ç¾÷ÀÚµî·Ï¹øÈ£ |
102-81-11670 |
¿¬¶ôó |
1544-1900 |
ÀüÀÚ¿ìÆíÁÖ¼Ò |
callcenter@kyobobook.co.kr |
Åë½ÅÆǸž÷½Å°í¹øÈ£ |
01-0653 |
¿µ¾÷¼ÒÀçÁö |
¼¿ïƯº°½Ã Á¾·Î±¸ Á¾·Î 1(Á¾·Î1°¡,±³º¸ºôµù) |
±³È¯/ȯºÒ
¹ÝÇ°/±³È¯ ¹æ¹ý |
¡®¸¶ÀÌÆäÀÌÁö > Ãë¼Ò/¹ÝÇ°/±³È¯/ȯºÒ¡¯ ¿¡¼ ½Åû ¶Ç´Â 1:1 ¹®ÀÇ °Ô½ÃÆÇ ¹× °í°´¼¾ÅÍ(1577-2555)¿¡¼ ½Åû °¡´É |
---|---|
¹ÝÇ°/±³È¯°¡´É ±â°£ |
º¯½É ¹ÝÇ°ÀÇ °æ¿ì Ãâ°í¿Ï·á ÈÄ 6ÀÏ(¿µ¾÷ÀÏ ±âÁØ) À̳»±îÁö¸¸ °¡´É |
¹ÝÇ°/±³È¯ ºñ¿ë |
º¯½É ȤÀº ±¸¸ÅÂø¿À·Î ÀÎÇÑ ¹ÝÇ°/±³È¯Àº ¹Ý¼Û·á °í°´ ºÎ´ã |
¹ÝÇ°/±³È¯ ºÒ°¡ »çÀ¯ |
·¼ÒºñÀÚÀÇ Ã¥ÀÓ ÀÖ´Â »çÀ¯·Î »óÇ° µîÀÌ ¼Õ½Ç ¶Ç´Â ÈÑ¼ÕµÈ °æ¿ì ·¼ÒºñÀÚÀÇ »ç¿ë, Æ÷Àå °³ºÀ¿¡ ÀÇÇØ »óÇ° µîÀÇ °¡Ä¡°¡ ÇöÀúÈ÷ °¨¼ÒÇÑ °æ¿ì ·º¹Á¦°¡ °¡´ÉÇÑ »óÇ° µîÀÇ Æ÷ÀåÀ» ÈѼÕÇÑ °æ¿ì ·½Ã°£ÀÇ °æ°ú¿¡ ÀÇÇØ ÀçÆǸŰ¡ °ï¶õÇÑ Á¤µµ·Î °¡Ä¡°¡ ÇöÀúÈ÷ °¨¼ÒÇÑ °æ¿ì ·ÀüÀÚ»ó°Å·¡ µî¿¡¼ÀÇ ¼ÒºñÀÚº¸È£¿¡ °üÇÑ ¹ý·üÀÌ Á¤ÇÏ´Â ¼ÒºñÀÚ Ã»¾àöȸ Á¦ÇÑ ³»¿ë¿¡ ÇØ´çµÇ´Â °æ¿ì |
»óÇ° Ç°Àý |
°ø±Þ»ç(ÃâÆÇ»ç) Àç°í »çÁ¤¿¡ ÀÇÇØ Ç°Àý/Áö¿¬µÉ ¼ö ÀÖÀ½ |
¼ÒºñÀÚ ÇÇÇغ¸»ó |
·»óÇ°ÀÇ ºÒ·®¿¡ ÀÇÇÑ ±³È¯, A/S, ȯºÒ, Ç°Áúº¸Áõ ¹× ÇÇÇغ¸»ó µî¿¡ °üÇÑ »çÇ×Àº¼ÒºñÀÚºÐÀïÇØ°á ±âÁØ (°øÁ¤°Å·¡À§¿øȸ °í½Ã)¿¡ ÁØÇÏ¿© ó¸®µÊ ·´ë±Ý ȯºÒ ¹× ȯºÒÁö¿¬¿¡ µû¸¥ ¹è»ó±Ý Áö±Þ Á¶°Ç, ÀýÂ÷ µîÀº ÀüÀÚ»ó°Å·¡ µî¿¡¼ÀǼҺñÀÚ º¸È£¿¡ °üÇÑ ¹ý·ü¿¡ µû¶ó ó¸®ÇÔ |
(ÁÖ)ÀÎÅÍÆÄÅ©Ä¿¸Ó½º´Â ȸ¿ø´ÔµéÀÇ ¾ÈÀü°Å·¡¸¦ À§ÇØ ±¸¸Å±Ý¾×, °áÁ¦¼ö´Ü¿¡ »ó°ü¾øÀÌ (ÁÖ)ÀÎÅÍÆÄÅ©Ä¿¸Ó½º¸¦ ÅëÇÑ ¸ðµç °Å·¡¿¡ ´ëÇÏ¿©
(ÁÖ)KGÀ̴Ͻýº°¡ Á¦°øÇÏ´Â ±¸¸Å¾ÈÀü¼ºñ½º¸¦ Àû¿ëÇÏ°í ÀÖ½À´Ï´Ù.
¹è¼Û¾È³»
±³º¸¹®°í »óÇ°Àº Åùè·Î ¹è¼ÛµÇ¸ç, Ãâ°í¿Ï·á 1~2Àϳ» »óÇ°À» ¹Þ¾Æ º¸½Ç ¼ö ÀÖ½À´Ï´Ù.
Ãâ°í°¡´É ½Ã°£ÀÌ ¼·Î ´Ù¸¥ »óÇ°À» ÇÔ²² ÁÖ¹®ÇÒ °æ¿ì Ãâ°í°¡´É ½Ã°£ÀÌ °¡Àå ±ä »óÇ°À» ±âÁØÀ¸·Î ¹è¼ÛµË´Ï´Ù.
±ººÎ´ë, ±³µµ¼Ò µî ƯÁ¤±â°üÀº ¿ìü±¹ Åù踸 ¹è¼Û°¡´ÉÇÕ´Ï´Ù.
¹è¼Ûºñ´Â ¾÷ü ¹è¼Ûºñ Á¤Ã¥¿¡ µû¸¨´Ï´Ù.