SEARCH

Found 148 related files. Current in page 1

fungsi hyperlink

YOUR NAME - Boston College
by Deppony 0 Comments favorite 5 Viewed Download 0 Times

YOUR NAME yourname@bc.edu (no hyperlink/line), 617-656-0000 Your Boston College address here, Chestnut Hill, MA 02467 Your home address here, Any Town, CA 01000 EDUCATION Boston College Chestnut Hill, MA College of Arts and Sciences (optional full, formal name of school you are in) Bachelor of Arts /Science in Major Minor (if you have one) anticipated May 200x GPA 3.xx (incl. GPA if > 3.00, do NOT round up) Honors/Awards: Dean’s List, Golden Key, AHANA Honor Roll Relevant courses (optional) (if applicable - no more than 4-5 upper level classes ) Abroad University, City, Country Studied (courses/subjects included) Spring Semester, 200x EXPERIENCE Name of Organization City, State Start date - end date Job title • Describe any accomplishments that you achieved at your job • Explain what you did, how you did it, why you did it, and what the results were • Whenever possible, quantify the number of people/items/data that you worked with ( Use present tense for verbs describing jobs that you are currently performing) Name of Organization City, State Start date - end date Job title • Describing Accomplishments: Result + Action + Problem/Project = good bullet point • Sample vague bullet point: Assisted with general upkeep and organization of homeless shelter • Sample good bullet points: Prepared and served meals to 50 homeless male residents; Maintained organization of supply closet and distributed resources to residents as needed; Acted as a liaison between program participants and staff members. VOLUNTEER EXPERIENCE and/or ACTIVITIES Name of first Organization City, State Start date - end date Title • Focus on a few key skills that your industry is looking for, and demonstrate how you used those skills through the description of the tasks/projects you accomplished at your job. Name of second Organization (brief description if necessary) City, State Start Date - end date Title • Remember to be consistent; punctuation at the end of the phrases is not necessary unless you are using paragraph formatting ACTIVITIES Section: List each organization (add an action verb phrase describing an acquired skill if you have space) SKILLS Computers: Microsoft Excel, PowerPoint, Word, and any other relevant computer skills or languages Language: List all languages you are fluent or proficient in or currently studying, if listed as fluent, should be able to conduct interview in that language. The resume samples included in this packet should be used as a starting point for visual models and general guidelines. Be sure to view all of the samples below for various styles/formats and resume tips. Please note that a small number of examples are show below. Each student is encouraged to construct a resume that fits his/her need.

Cartoon sound effects ways to down load

Download MEGA Seem EffectsPACK by clicking the hyperlink below!!Provide Valid for any Restricted TIME only!

Measures Involved In Deciding on Sound System for the Home

Obtain MEGA Seem ResultsPACK by clicking the hyperlink below!!Offer Valid to get a Restricted TIME only!

Dental Implants May just be Terrific Plan intended for Losing The teeth

Tooth improvements inside london centres are ordinarily achieved and some in the doctors have several experience. Tooth implants are usually a very popular option for your smile alternatives. Augmentations offer attitude with grin and also communicate in adequately. Rewards to munch your meals more advantageous. Since atmosphere as with innate the teeth, they can be growing seriously popular.An oral implant is certainly nothing having said that hook bang fabricated from titanium. It truly is installed in your main jawbone and performers just as the base arrangement to obtain organic and natural pearly white's. Some kind of accessory termed as abutment hooks up for that exchanging known as the title. Any abutment is not to be thought of where the major is proscribed there. Should there be a range of omitted one's teeth, another hyperlink manufactured upon the abutment this really is equipped.

Connect to Care - Cisco
by pasaronline 0 Comments favorite 7 Viewed Download 0 Times

We must address how we can extend access, improve outcomes and lower costs across the entire community of stakeholders. If we put our patients – their outcomes and information at the center, we can begin to build a picture of a connected health vision. Here’s a look:... Connect to Care Interactive map 1. Injury and Treatment Take a tour of an injured wrestler’s journey through Cisco’s Connect to Care Vision Injured Wrestler is initially treated by paramedic. Paramedic uses IP-enabled radio to inform local clinic of incoming patient. Click the hyperlink buttons below to learn more about Cisco’s solutions for Injury and Treatment: Unified Emergency Communications Secure Wireless Communications Interoperability Interoperability Systems previous Click the bubbles for a more detailed view of Connect to Care home next Connect to Care Interactive map 2. Treatment at Local Clinic Take a tour of an injured wrestler’s journey through Cisco’s Connect to Care Vision Wrestler is transported to local clinic and treated. Clinicians conduct remote consultations with specialists at primary hospital via Cisco TelePresence™, Expert on Demand and/or share images and collaborate through the Collaboration and Reporting solution. Click the hyperlink buttons below to learn more about Cisco’s solutions for Treatment at Local Clinic: Expert on Demand Secure Wireless TelePresence Collaboration and Reporting previous Click the bubbles for a more detailed view of Connect to Care home next Connect to Care Interactive map Take a tour of an injured wrestler’s journey through Cisco’s Connect to Care Vision 3. Admission to Primary Hospital Admitting personnel use wireless tablet computers to conduct initial exam and to fill out consent forms prior to ordering tests. Click the hyperlink buttons below to learn more about Cisco’s solutions for Admission to Primary Hospital: Mobile Collaboration previous Click the bubbles for a more detailed view of Connect to Care home next Connect to Care Interactive map 4. Security and Safety Take a tour of an injured wrestler’s journey through Cisco’s Connect to Care Vision Patient is placed in a room monitored by Cisco’s Physical Security for Healthcare solution, which can monitor room conditions. Click the hyperlink buttons below to learn more about Cisco’s solutions for Security and Safety: Medical-Grade Network (MGN) Nurse Connect EXTENSION Solution Suite

Connect to Care - Cisco
by pasaronline 0 Comments favorite 11 Viewed Download 0 Times

Cisco Connected Health enables Public Sector Healthcare to improve patient access to healthcare, transform the clinician experience, improve clinical processes, create new models of care and lower costs. The image to the left is interactive; click the  bubbles or the “next” button below to learn more. Click the bubbles for a more detailed view of Connect to Care previous home next www.cisco.com/go/healthcare www.cisco.com/en/US/netsol/ns823/networking_solutions_program_home.html https://marketplace.cisco.com/apphq/categories/9 Connect to Care Interactive map Take a tour of the citizen’s journey through Cisco’s Connect to Care Vision 1. Emergency Treatment Injured citizen is initially treated by EMS medic. Emergency Medical personnel in the field use IP-enabled radios to inform local hospital of incoming patient. Click the hyperlink buttons below to learn more about Cisco’s solutions for In-Theater Treatment: Unified Emergency Communications Secure Wireless Communications Interoperability Interoperability Systems previous home next see the demo Connect to Care Interactive map Take a tour of the citizen’s journey through Cisco’s Connect to Care Vision 2. Medical Center Administration Citizens transported to hospital and treated. Clinicians conduct remote consultations with specialists via TelePresence expert on demand and share EMR and images with Medical Data Exchange. Click the hyperlink buttons below to learn more about Cisco’s solutions for In-Theater Hospitalization: ...

Fibonacci Trading : How to Master the Time and Price Advantage

New York Chicago San Francisco Lisbon London Madrid Mexico City Milan New Delhi San Juan Seoul Singapore Sydney Toronto Copyright © 2008 by Carolyn Boroden. All rights reserved. Manufactured in the United States of America. Except as permitted under the United States Copyright Act of 1976, no part of this publication may be reproduced or distributed in any form or by any means, or stored in a database or retrieval system, without the prior written permission of the publisher. 0-07-159673-9 The material in this eBook also appears in the print version of this title: 0-07-149815-X. All trademarks are trademarks of their respective owners. Rather than put a trademark symbol after every occurrence of a trademarked name, we use names in an editorial fashion only, and to the benefit of the trademark owner, with no intention of infringement of the trademark. Where such designations appear in this book, they have been printed with initial caps. McGraw-Hill eBooks are available at special quantity discounts to use as premiums and sales promotions, or for use in corporate training programs. For more information, please contact George Hoare, Special Sales, at george_hoare@mcgraw-hill.com or (212) 904-4069. TERMS OF USE This is a copyrighted work and The McGraw-Hill Companies, Inc. (“McGraw-Hill”) and its licensors reserve all rights in and to the work. Use of this work is subject to these terms. Except as permitted under the Copyright Act of 1976 and the right to store and retrieve one copy of the work, you may not decompile, disassemble, reverse engineer, reproduce, modify, create derivative works based upon, transmit, distribute, disseminate, sell, publish or sublicense the work or any part of it without McGraw-Hill’s prior consent. You may use the work for your own noncommercial and personal use; any other use of the work is strictly prohibited. Your right to use the work may be terminated if you fail to comply with these terms. THE WORK IS PROVIDED “AS IS.” McGRAW-HILL AND ITS LICENSORS MAKE NO GUARANTEES OR WARRANTIES AS TO THE ACCURACY, ADEQUACY OR COMPLETENESS OF OR RESULTS TO BE OBTAINED FROM USING THE WORK, INCLUDING ANY INFORMATION THAT CAN BE ACCESSED THROUGH THE WORK VIA HYPERLINK OR OTHERWISE, AND EXPRESSLY DISCLAIM ANY WARRANTY, EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO IMPLIED WARRANTIES OF MERCHANTABILITY OR FITNESS FOR A PARTICULAR PURPOSE. McGraw-Hill and its ...

SNMPTN 2012 Matematika - zenius.net

SNMPTN 2012 Matematika Doc. Name: SNMPTN2012MATDAS999 Version : 2013-04 halaman 1 01. Jika a dan b adalah bilangan bulat positif yang memenuhi ab = 220 - 219, maka nilai a+b adalah …. (A) 3 (B) 7 (C) 19 (D) 21 (E) 23 02. Jika 4log3 = k , maka 2log27 adalah … (A) k 6 (B) (C) (D) (E) k 6k 6 k6 k 03. Jika p+1 dan p-1 adalah akar-akar persamaan x2 - 4x + a = 0, maka nilai a adalah …. (A) 0 (B) 1 (C) 2 (D) 3 (E) 4 04. Jika f adalah fungsi kuadrat yang grafiknya melalui titik (1,0), (4,0), dan (0,-4), maka nilai f(7) adalah …. (A) -16 (B) -17 (C) -18 (D) -19 (E) -20 Kunci dan pembahasan soal ini bisa dilihat di www.zenius.net dengan memasukkan kode 2429 ke menu search. Copyright © 2012 Zenius Education SNMPTN 2012 Matematika, Kode Soal doc. Name: SNMPTN2011MATDAS999 version : 2013-04 | halaman 2 05. Semua nilai x yang memenuhi (x + 3)(x - 1) ≥ (x - 1) adalah (A) 1 ≤ x ≤ 3 (B) x ≤ -2 atau x ≥ 1 (C) -3 ≤ x ≤ -1 (D) -2 ≥ x atau x ≥ 3 (E) -1 ≥ x atau x ≥ 3 06. Jika 2x - z = 2, x + 2y = 4, dan y + z = 1, maka nilai 3x + 4y + z adalah …. (A) 4 (B) 5 (C) 6 (D) 7 (E) 8 07. Jika diagram batang di bawah ini memperlihatkan frekuensi kumulatif hasil tes matematika siswa kelas XII, maka persentase siswa yang memperoleh nilai 8 adalah…. (A) (B) (C) (D) (E) 12 % 15 % 20 % 22 % 80 % Kunci dan pembahasan soal ini bisa dilihat di www.zenius.net dengan memasukkan kode 2429 ke menu search. Copyright © 2012 Zenius Education SNMPTN 2012 Matematika, Kode Soal doc. Name: SNMPTN2011MATDAS999 version : 2013-04 | halaman 3 08. Ani telah mengikuti tes matematika sebanyak n kali. Pada tes berikutnya ai memperoleh nilai 83 sehingga nilai rata-rata Ani aalah 80, tetapi jika nilai tes tersebut adalah 67, maka rata-ratanya adalah 76. Nilai n adalah …. (A) 2 (B) 3 (C) 4 (D) 5 (E) 6 09. Nilai maksimum fungsi objektif (tujuan) f(x,y) = 3x + 2y dengan kendala x + 2y ≤ 12, x ≥ 2, dan y ≥ 1 adalah …. (A) 16 (B) 18 (C) 32 (D) 36 (E) 38 10. Jika dan , maka determinan matriks AB - C adalah …. (A) -5 (B) -4 (C) 5 (D) 6 (E) 7 11. Agar tiga bilangan a + 2, a - 3, a - 4 merupakan barisan aritmatika, maka suku ke dua harus ditambah dengan …. (A) -3 (B) -2 (C) -1 (D) 1 (E) 2 Kunci dan pembahasan soal ini bisa dilihat di www.zenius.net dengan memasukkan kode 2429 ke menu search. Copyright © 2012 Zenius Education SNMPTN 2012 Matematika, Kode Soal doc. Name: SNMPTN2011MATDAS999 version : 2013-04 | halaman 4 12. Jika suku pertama barisan aritmatika adalah -2 dengan beda 3, Sn adalah jumlah n suku pertama deret aritmatika tersebut, dan Sn+2 - Sn = 65, maka nilai n adalah …. (A) 11 (B) 12 (C) 13 (D) 14 (E) 15 13. Jika suatu persegi dengan sisi satu satuan dibagi menjadi 5 persegi panjang dengan luas yang sama seperti ditunjukkan pada gambar di bawah ini, maka panjang ruas garis AB adalah … (A) 3 5 (B) 2 3 (C) 2 5 (D) (E) 1 5 1 5 14. Di suatu kandang tedapat 40 ekor ayam, 15 ekor diantaranya jantan. Di antara ayam jantan tersebut, 7 ekor berwarna putih. Jika banyak ayam berwarna putih adalah 22 ekor, maka banyak ayam betina yang tidak berwarna putih adalah … (A) 5 (B) 7 (C) 8 (D) 10 (E) 15 Kunci dan pembahasan soal ini bisa dilihat di www.zenius.net dengan memasukkan kode 2429 ke menu search. Copyright © 2012 Zenius Education SNMPTN 2012 Matematika, Kode Soal doc. Name: SNMPTN2011MATDAS999 version : 2013-04 | halaman 5 15. Jika f(x) = ax + 3, a ≠ 0 dan f-1 (f-1(9)) = 3, maka nilai a2 + a + 1 adalah … (A) 11 (B) 9 (C) 7 (D) 5 (E) 3 Kunci dan pembahasan soal ini bisa dilihat di www.zenius.net dengan memasukkan kode 2429 ke menu search. Copyright © 2012 Zenius Education

Soal-Soal dan Pembahasan Matematika IPA SNMPTN 2012 ...

Soal-Soal dan Pembahasan Matematika IPA SNMPTN 2012 Tanggal Ujian: 13 Juni 2012 1. Lingkaran (x + 6)2 + (y + 1)2 = 25 menyinggung garis y = 4 di titik... A. ( -6, 4 ) B. ( 6 , 4) C. ( -1, 4 ) D. ( 1, 4 ) E. ( 5 , 4 ) Jawab: BAB XI Lingkaran Masukkan nilai y=4 pada persamaan (x + 6)2 + (4 + 1)2 = 25 (x + 6)2 = 25 – 25 = 0 x = -6 Didapat titik x = -6 dan y = 4  (-6,4) Jawabannya A 2. Jika 2x3 – 5x2 – kx + 18 dibagi x - 1 mempunyai sisa 5, maka nilai k adalah... A. -15 B. -10 C. 0 D. 5 E. 10 Jawab: BAB XII Suku Banyak Metoda Horner x3 x= 1 2 x2 x -k 18 2 2 -5 -3 -3 - k -3 ( -3- k) + = kalikan dengan x =1 (15 – k)  sisa =5 15 – k = 5 k = 15 – 5 = 10 Jawabannya E www.belajar-matematika.com 1 3. Luas daerah yang dibatasi oleh kurva y = x2, y = 1, dan x = 2 adalah... A. ∫ (1 − B. ∫ ( ) C. ∫ ( − 1) − 1) D. ∫ (1 − Jawab BAB XVI Integral E. ∫ ( ) − 1) Buat sketsa gambar untuk mengetahui batas luas: terlihat bahwa bidang luasnya (arsiran) bagian atasnya adalah y = x 2 dan bagian bawahnya y = 1 dengan dibatasi oleh batas atas x = 2 dan batas bawah x =1. Dalam notasi integralnya : b ∫ ( b b a a a L =  y2 dx -  y1 dx =  ( y 2  y1) dx − 1) Jawabannya C 4. ( ( A. B. ) ) = .... C. E. D. www.belajar-matematika.com 2 Jawab: BAB VII Trigonometri ( ( + 2 sin cos ) ) = = = =1 = 2 Jawabannya E 5. Lingkaran (x - 3)2 + (y - 4)2 = 25 memotong sumbu –x di titik A dan B. Jika P adalah titik pusat lingkaran tersebut, maka cos ∠APB = ... A. C. B. E. D. Jawab: BAB XI Lingkaran dan BAB VII Trigonometri Sketsa gambar: Lingkaran dengan pusat (3,4) APB merupakan segitiga. www.belajar-matematika.com 3 Untuk menjawab soal ini digunakan teorema di bawah ini: Aturan sinus dan cosinus C  b  a  A c B Aturan cosinus 1. a 2 = b 2 + c 2 - 2bc cos  2. b 2 = a 2 + c 2 - 2ac cos  3. c 2 = a 2 + b 2 - 2ab cos  Kita pakai rumus (3) c = AB = 6 a = b = AP = PB = √3 + 4 = √25 = 5 c 2 = a 2 + b 2 - 2ab cos P 2ab cos P = + − cos P = = = = . . . Jawabannya A 6. Grafik fungsi f(x) = ax3 – bx2 + cx + 12 naik jika.... A. b2 – 4ac < 0 dan a > 0 B. b2 – 4ac < 0 dan a < 0 C. b2 – 3ac > 0 dan a < 0 D. b2 – 3ac < 0 dan a > 0 E. b2 – 3ac < 0 dan a < 0 Jawab: BAB XV Differensial www.belajar-matematika.com 4 Syarat fungsi naik ( )>0 3ax2 - 2bx + c > 0  fungsi naik ( - , 0, + ) * variabel x2 > 0 3a > 0 a>0 *D<0 ( ) > 0 , maka tidak ada titik potong dan singgung di sb x sehingga D < 0  karena (-2b)2 – 4.3a.c < 0 4b2 – 12.a.c < 0 b2 – 3 ac < 0 didapat a > 0 dan b2 – 3 ac < 0 Jawabannya D 7. →0 = .... E. √3 √ A. -1 C. 1 B. -0 D. Jawab: XIV Limit Fungsi →0 = →0 = = = →0 →0 1 . 1. = = =1 Jawabannya C www.belajar-matematika.com

Soal dan Pembahasan Matematika IPA SNMPTN 2011

Soal-Soal dan Pembahasan SNMPTN Matematika IPA Tahun Pelajaran 2010/2011 Tanggal Ujian: 01 Juni 2011 1. Diketahui vektor u = (a, -2, -1) dan v = (a, a, -1). Jika vektor u tegak lurus pada v , maka nilai a adalah ... A. -1 B. 0 C. 1 D. 2 E. 3 Jawab: Vektor: vektor u tegak lurus pada v maka u . v = 0 u = −2 , v = −1 −2 . −1 −1 (a – 1) (a-1) = 0 maka a = 1 −1 = a2 – 2a + 1 = 0 (a - 1)2 = 0 Jawabannya adalah C 2. Pernyataan berikut yang benar adalah ... A. Jika sin x = sin y maka x = y B. Untuk setiap vektor u , v dan w berlaku u . ( v . w ) = ( u . v ). w C. Jika b  f ( x) dx = 0, maka a D. Ada fungsi f sehingga E. 1 – cos 2x = 2 cos2 x f ( x )= 0 Lim f(x) ≠ f(c) untuk suatu c xc www.belajar-matematika.com - 1 Jawab: Trigonometri, vektor, integral, limit A. Ambil nilai dimana sin x = sin y  sin α = sin (1800 – α ) ambil nilai α = 600  sin 600 = sin 1200 ; tetapi 600 ≠ 1200 Pernyataan SALAH B. Operasi u . ( v . w ) tak terdefinisi karena v . w = skalar, sedangkan u = vektor vektor . skalar = tak terdefinisi Pernyataan SALAH C. Ambil contoh cari cepat hasil dimana b  f ( x) dx = 0 ; a 1 Didapat b = 1 dan a = -1 maka f(x)= x   x dx = 0  1 terbukti : f(x) = x bukan f(x) = 0 x2 | Pernyataan SALAH D. Ambil contoh f(x) = Lim xc f(x) = Lim x 1 ( ( = ( ( ) ( )( ) = ) ( ) Lim f(x) ≠ f(c)  2 ≠ 1 xc ) ( )( ) = ) ( ) =2 Pernyataan BENAR E. 1 – cos 2x = 1 – ( 2cos2 x – 1) = 1 + 1 - 2cos2 x = 2 - 2cos2 x = 2 ( 1 – cos2 x) Pernyataan SALAH Jawabannya adalah D www.belajar-matematika.com - 2 = (1 – 1) = 0 3. Luas daerah di bawah y = -x2 +8x dan di atas y = 6x - 24 dan terletak di kuadran I adalah.... a. ∫ (− b. ∫ (− c. ∫ (− +8 ) +8 ) +8 ) d. ∫ (6 − 24) e. ∫ (6 − 24) Jawab: Integral: +∫ ( + ∫ (− + ∫ (− + ∫ (− + ∫ (− − 2 − 24) + 2 + 24) + 2 + 24) +8 ) +8 ) kuadran I titik potong kedua persamaan : y1 = y2 -x2 +8x = 6x-24 -x2 +8x - 6x+24 = 0 -x2 +2x + 24 = 0 x2 -2x - 24 = 0 (x - 6) (x+4)0 x = 6 atau x = -4  karena di kuadran I maka yang berlaku adalah x = 6  y = 6.6 – 24= 12 berada di titik (6,12) www.belajar-matematika.com - 3 L = ∫ (− = ∫ (− +8 ) +8 ) + ∫ ((− + ∫ (− Jawabannya adalah B + 8 ) − (6 − 24)) + 2 + 24) 4. sin 350 cos 400 - cos 35 sin 400 = A. cos 50 B. sin 50 C. cos 950 D. cos 750 E. sin 750 Jawab: Trigonometri: Pakai rumus: sin (A - B) = sin A cos B - cos A Sin B A= 350 ; B = 400 = sin (350 - 400) = sin -50 Cos (90 0 -  ) = sin   rumus Cos (90 0 - (-50) ) = sin -50   = -50 Cos 950 = sin -50 Jawabannya adalah C 5. Diketahui g(x) = ax2 – bx + a – b habis dibagi x – 1. Jika f(x) adalah suku banyak yang bersisa a ketika dibagi x – 1 dan bersisa 3ax + b2 + 1 ketika dibagi g(x), maka nilai a adalah...... A. -1 B. -2 C. 1 D. 2 Jawab: Suku Banyak: g(x) = ax2 – bx + a – b habis dibagi x – 1  g(1) = 0 g(1) = a . 1 – b .1 + a – b = 0 =a–b+a–b=0 2a – 2b = 0 2a = 2b  a = b karena a = b maka: g(x) = ax2 – ax + a – a = ax2 – ax www.belajar-matematika.com - 4 E. 3 f(x) dibagi dengan f(x-1) sisa a  f(1) = a f(x) dibagi dengan g(x) sisa 3ax + b2 + 1 f(x) dibagi dengan ax2 – ax sisa 3ax + b2 + 1 f(x) dibagi dengan ax(x – 1) sisa 3ax + b2 + 1 teorema suku banyak: Jika suatu banyak f(x) dibagi oleh (x- k) akan diperoleh hasil bagi H(x) dan sisa pembagian S  f(x) = (x- k) H(x) + S f(x) dibagi dengan ax(x – 1) sisa 3ax + b2 + 1 f(x) = ax (x - 1) H(x) + (3ax + b2 + 1) substitusikan nilai nol dari pembagi yaitu x = 0 dan x = 1  dari ax (x - 1) ambil x = 1  untuk x = 1 f(1) = a . 1 (1 – 1) H(0) + 3a.1 + b2 + 1 a = 0 + 3a + b2 + 1  diketahu a = b, masukkan nilai a = b a = 3a + a2 + 1 a2 + 2a + 1 = 0 (a+1)(a+1) = (a+1)2 = 0 a = -1 Jawabannya adalah A 6. Rotasi sebesar 450 terhadap titik asal diikuti dengan pencerminan terhadap y = -x memetakan titik (3,4) ke .... A. √ B. − Jawab: ,√ √ ,√ C. D. √ √ ,−√ ,−√ E. − Transformasi Geometri:  cos  Rotasi sebesar 450 terhadap titik asal =   sin    sin    cos     0  1 pencerminan terhadap y = -x    1 0     www.belajar-matematika.com - 5 √ ,√

« previous  123456789