普通化學甲 蔡蘊明 1 Chemists and Chemistry 化學是研究物質的組成、製備、性質 及其應用的科學。 Chemistry is the study of the compositions, preparations, properties of substances and its applications. 1 ※ Introduction Life 生老病死 Medicinal Living 食衣住行 Chemistry A center of science Chemicals Food Environmental Materials A science of problem solving Literature search: understand the structure the reaction Identify the mechanism: source of the problem Propose some solutions Experiments 2 Scientific method 1. Observation Qualitative Quantitative 2. Hypothesis 3. Prediction 4. Tested by experiments new observation Theory – explain what happens (theory may change) Law – summarizes what happens ◎ Industrial chemistry Isolation of natural product as raw material Process raw material commercial product The use of chemicals Economy and safety are critical Research in industrial chemistry 1. Identify a need 2. Develop a process 3. Evaluation: efficiency, cost, ease of production, safety, environmental impact 4. Pilot plant ↓ Real production 3 ※ Units of measurement Prefix Symbol Exponential Notation giga G 109 mega M 106 kilo k 103 hecto h 102 deka da 101 deci d 10-1 centi c 10-2 mili m 10-3 micro 10-6 nano n 10-9 pico p 10-12 femto f 10-15 atto a 10-18 Volume 91 Issue 33, pp. 10-13 Issue Date: August 19, 2013 4 SI system SI system 1068 1064 1060 1056 1052 1048 1044 1040 1036 1032 1028 1024 1020 1018 1016 1015 1012 109 108 106 104 103 102 101 0 無量大數 無量數 不可思議 那由他 阿僧祇 阿僧秪 恒河沙 極 載 正 澗 溝 穰 杼秭 垓 exa(E) 京 peta(P) tera(T) 兆 giga(G) 億 mega(M) 万 kilo(k) 千 hecto (h) 百 deka(da) 十 零 10-1 10-2 10-3 10-4 10-5 10-6 10-7 10-8 10-9 10-10 10-11 10-12 10-13 10-14 10-15 10-16 10-17 10-18 10-19 10-20 10-21 分 厘 毛 豪 糸 忽 微 織 纖 沙 塵 埃 渺 漠 模糊 逡巡 須臾 瞬息 彈指 剎那 六德 虛空 清淨 deci(d) centi(c) milli(m) micro(u) nano(n) pico(P) femto(f) atto(a) 清朝「數理精蘊」 5 一 元 硬 幣 人 之 身 高 10 3m 1m 10-2m 10 -3m (Km) 公尺 公里 分子 ~1 nm 紙頭 張髮 之之 厚粗 度細 公里 公分 ︵ 積次 體微 電米 路︶ 奈 米 科 技 分 子 10-9m 10 -10m 10-6m (mm) (μm) (nm) 。 (A) 毫米 微米 奈米 埃 分子官能基化 成具實用之材料 原 子 核 原 子 10-12m 奈米材料 工業上之製程改進 1~10 nm 10-15m (pm) (fm) 公里 皮米 飛米 公里 次微米 100 nm 0.1 μm ※ Uncertainty in measurement A measurement always has some degrees of uncertainty 20 20.1 certain digits 20.13 21 uncertain digit (estimated) Take only one uncertain digit 6 An IR spectrum of cyclohexanone ※ Precision and accuracy Precision (精確度): The degree of agreement among several measurements. x x x x x low precision x x xx x x high precision x The error is called random error or indeterminate errors (非定向的) 7 Accuracy (準確度): Agreement with the true value high precision but low accuracy xx xx x x The error is called systematic error or determinate error Ex. Weighting Result 1 2.486 2 2.487 3 2.485 4 2.484 5 2.488 Avg: 2.486 Without systematic error, this value is the closest to the true value. May be recorded as 2.486 ± 0.002 8 ※ Significant figures and calculations Significant figures (digits) Rules 1. Nonzero integers: always count 2. Zeros a. Leading zeros: preceding all the nonzero digits ─ does not count. 0.0025 b. Captive zeros - count 1.008 c. Trailing zeros 2500 do not count 25.00 count 3 2.500 x 10 = 2500. count 9 3. Exact numbers Not obtained using measuring devices Arise from definition Infinite number of digits Ex. 2 r Exact number 8 apples 1 in = 2.54 cm Definition Mathematical operations 1. ×, ÷ Same as the least precise measurement 4.56 × 1.4 = 6.384 corrected 6.4 == two == two 四捨五入 10 2. + , 12.11 18.0 1.013 31.123 corrected 31.1 11