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SUBARUSYA Co., Ltd.
| Address | Higashiikebukuro 3-9-7 Toshima-ku Tokyo, JAPAN ZIP:170-0013 |
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| Representative Name | Keitaro Tokudome |
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Practical Book
SD item code:9527427
| Detail | Price & Quantity | ||
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| S1 |
Hiroyuki Nagano
 Original text before translation
永野 裕之
(200327)
JAN:978479910327-2
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(200327)
JAN:978479910327-2
Wholesale Price: Members Only
1 pc /set
In Stock
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| Dimensions |
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210 x 149 x 21
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| Specifications |
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Country of manufacture: made in Japan
Material / component: Paper
Year of manufacture: 2014
Product tag: None
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Description
| This book thoroughly explains the meaning of difficult and troublesome equation transformations, making full use of diagrams and graphs to acquaint readers with the essence of differential*integral calculus. The experience of getting in touch with the essence of the subject will bring people impressions they have never experienced before. The author, who has a reputation for explaining difficult topics in an easy and interesting manner, serves as a guide and takes the reader to the top of the highest peak of high school mathematics. The view and the excitement are there for those who have climbed to the top! [This is a book that should be read by anyone who has ever taken a high school math test and got a decent score, but not so much now. Table of Contents Part 1: Differentiation 01 First, let's start with the basics of functions and graphs. 02 The First Step in Understanding Change--Average Rate of Change 03 Sums of [equal-difference] and [equal-ratio] sequences 04 Look Far Away--Limits of Sequences 05 Attack [zero in the denominator]--Limits of functions 06 [Differential coefficient] is the slope of a tangent line 07 Application to physics (1):Instantaneous velocity, etc. Part 2: Integration 20 What is integration? --The Fundamental Theorem of Calculus 21 Deriving formulas for indefinite and definite integrals 22 Integral Techniques--Substitution Integrals 23 Applications of definite integrals (1): Finding areas 24 Applications of definite integrals (2): finding volume, etc. |
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Other items from this category:
Table of Contents
Part 1: Differentiation
01 First, let's start with the basics of functions and graphs.
02 The First Step in Understanding Change--Average Rate of Change
03 Sums of [equal-difference] and [equal-ratio] sequences
04 Look Far Away--Limits of Sequences
05 Attack [zero in the denominator]--Limits of functions
06 [Differential coefficient] is the slope of a tangent line
07 Application to physics (1):Instantaneous velocity, etc.
Part 2: Integration
20 What is integration? --The Fundamental Theorem of Calculus
21 Deriving formulas for indefinite and definite integrals
22 Integral Techniques--Substitution Integrals
23 Applications of definite integrals (1): Finding areas
24 Applications of definite integrals (2): finding volume, etc.
目次
第1部 微分の巻
01 まずは｢関数とグラフ｣のイロハから
02 変化を捉える第一歩——平均変化率
03 ｢等差｣数列の和、｢等比｣数列の和
04 遙か彼方を見よ——数列の極限
05 ｢分母にゼロ｣を攻略——関数の極限
06 ｢微分係数｣は接線の傾きのこと
07 物理への応用（1）：瞬間の速度 ほか
第2部 積分の巻
20 積分とは？——微積分の基本定理
21 不定積分と定積分の公式を導く
22 積分のテクニック——置換積分
23 定積分の応用（1）：面積を求める
24 定積分の応用（2）：体積を求める ほか