六期星日四月九年一七九一零公布十六國民造力
吉安科示已生報
育教僑華
報日僑華
F五十月七年索学院
WAH KIU YAT PO
第二第張欧第
摩理臣山工業學校
示本港青年對工藝教育之興趣
·其他課程均有大批申請人 顯
尚接受申請
營造工程系
器安裝
CHEEKH-1
一般汁(於
4510DB (-)
·挪篮校至善人向本这一大部份点整入學
入學之人數十分多,當武工程不是理
生工作令人滿意,各染 亦即高門套小學雞|生水产转至。油染较 報記者指出本年度 | 資格以小學森 爲主,賜給愛之可編京工, 夜路。各小
除上述外,倒有日
按工先錢+入運 警
程外,其他各科系申請
工業學校招收本年度秋,有攻营造系鍪者 季新生,工作陌利道行【可於今(四)日,下午合日制(核工),
校國人大 令指關,
〔本隅每選競發一次
科學與人生
·郭新
科漢化」,躞若你告訴他們一件事,很自然的他 代。」他們說的話要求「科學化」,思想萨求「
·許多人都在聽,「我們生活在一個武學的克
甚麼也就理嗎?艾·能哕的話,科體是個送太罗 做開,世上有眞理嗎?如果有的苦5到來能遇 的,一個潑的人,聽了上面話,可能了
I[也許恩弟弟邀去了吧。」有了汪們想些,他 一聽天教預害。可他竟氣上的音港不,
「說,「有阬!」「如異常的話」,他想「就一定 「任何「個人的。這件上使他對生中一個新的健 名纛發說豬桠地上南一個方向。並不來於家中
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,如果我們分析一下起個故事:陳君見到的兼 光很飽案,决定不理她,打案話給驚好去了。
我
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作者介紹,本文作者與共若正中
及明白科思與化關係。製共內容綱多本1.
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一般科學的哲學
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意作者淡值
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粉
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| 定九月九日髒,又103學
來成 宫本 送工葉器
<R • (#).
Example:
EXIF 中學同學暑期進修專欄選進英文書院主
ema inuer
20 divided By. 16 10 With Fete inter Of
110
新數學進修 (七)
學畢業同學·
暑期進修專欄
remainder
BRUSELOR YOUR MODERN
ICS (7)
L
ber systems
Number systems can
(上):addotoveaid
(2) positional
Decimal
remainder
0
Step
jdinued
by
1.8.0 with.
remainder
慧出版社生育
新數學 (十四)
lementary Modern Hathematics.
esson
the additive
#nich means £1
number system
68 is expressed as LXVIII
+ INI
The decimal
a comoi nasion of che additive
and positional types 12 and 21, for example, are Having the same two symbols bue; have i different values. The in 12 13 actually ten- ones while the I 1 21 1s only one-oney on 1. The:weight or velue of the same symbol te determined by its position It is also Fadditive because 121= 10+ 2: There are some:
other examples for the combination of additive.
Binary ro-decimal conversion
7 The remainders
'takenince
order
(/101001)we
binary equivos; ent of 41:
Both of these systems are the combtrafion the additive and positional types, each of which can be re-assembled into its constit having its own weight. The equivalent weight in the other system can be eastly Visualized if tabulated as follows!.
Binary system
weights of A constituents.
Numbers
he Closure Property
An operatio
19 said to be closed
1t.does involved
the form of numbers
The closure. roperty of additiju
Taking addition for example, Addition
a process of combining two numbers to
35.
Base 10
expressed in.
Base 2. (Bina
Base
Base
1024
1.20
100011
-1000+100+0+
Fences: the dec
binary number 110am ea
16:8:4
onversion method: 1
tep 1 Write the binary number
2 Directly under each bir
write its positional weight as 1,2,4,8,16, 32 sew. from right to left 3 Cross out the decima?
equivalent under the bis
The sum of two positive nuumbers can be expres ed by another. unique positive number That is to say that after the operation of
addition, positive numbers will get back
tive numbore.
Inus we say that the positive
are closed under the process of addition.
is the positive number system closed unde
uraotion
The decimal number system has been ram 1112r man for centuries undoubtedly we are reluctant to accept a different number system The evolution of the present ten basic symbols : system is based on the fact that man has ten. fingers to count Sayy in another planets m { "there" exists another creature with only wo
fingers. What kind of number system woaid you suggest? A two-basic-symbol system of cour It consists of only two symbols, I and There are only two symbols in this pinary system. For one, we use the symbol 1: for two we use the combination of 1 and 10 as, ∙10'. * It reads as one-zero, but not 'ten Its: weight or value is the same as einhe: decimal system a The following is a tablef
llustrating the relationships of the quantitie es. berveen decimal numbers and binary numbers:
Binary add
decimal equivalent
the answer.
Addition and subtraction of binary numbers are simple... It is exactly equivalent to the same operacions as in decimal numbers. Howevery we need only to operate two bias 0 and 1 addition on the binary system.
Example:
110011
101111
We see here, that -2 is nov e positive
integer. does not belong to the system of positive integere.
Therefore, subtraction is not closed
under subtraction.
Closure Prod
of multiplication
1100010 which 15.
equivalent
The operation of multiplicati
• x 14 = ?
closed in the system
Quantities
None
Decimal System Binary. System.
Binary Subtraction
Take any two positive them up,
Tection in binary sys
•Only Four combinations exi
equally, simp the rem
10
11
Band: bor
100
10.1
110
1·11
1000.
1001
These two numbers '1' and "0" in the binary System is known as bits which is a contraction. of the words "binary digits"
The binary system is used because the circuits. and:components used in compucers, and concro systems have just two conditions, "open" and. "close" of the circuit, which are used ro represent the two digits of the binary system
Decimals-to-bimary Conversion
Double-dabbie method -It is a repetition of division of a number by 2 with the remainder of each stage taken out as the answer
Binary Multiplication
Multiplication binary numbers are much easier. Then that in decimal numbers, The binary. multblication table is a short one as tha's
xo X-
。
In abltiplying a binary number oy a binary number, no carrying over is ever required The carrying over occurs only in the bizary. eddition afterwards
Examples: 11010 x 101
multiplicand - 11010
xo
110 10
11010 10000010
20000000 is the ansWEA
cits.decimal: equival
as to be wo the reader.
positive integers., mber and multiply
Since: multiplication can be regarded. as repeated multiplication or taken astadding for 14 times. It will be easily understood that the answer must be positive, that is to peay that the system of vositive numbers. ds
also closed under multiplication,
Clsure property of division
Taking any positive
and divide
then
xe
Integer is 0.2 is not an integer. whole number The oxe: from the above.
le we can say that division is not closed in the positive integer syatem
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