5 Fun Facts about Octal and Decimal Numbers:

1. The word “octal” comes from the Latin word “octo,” which means “eight.” This reflects the fact that octal numbers are based on a base-8 numbering system, with each digit representing a value from 0 to 7.
2. In octal notation, the digits 0-7 are used to represent values, while in decimal notation, the digits 0-9 are used. This means that the largest single-digit number in octal is 7, while in decimal it is 9.
3. Octal numbers are often used in computer programming and other technical fields because they are a compact and easily readable way to represent binary data. Each octal digit represents 3 bits of binary data, so a 16-bit binary number can be represented using 5 octal digits.
4. In mathematics, octal numbers are sometimes used to represent very large numbers that would be difficult to read and work with using traditional decimal notation. For example, the number 7777777 in octal represents the much larger number 2097151 in decimal.
5. In some programming languages, octal numbers are indicated by a leading zero, such as 0777. This helps to distinguish them from decimal numbers, which do not have a leading zero.

5 Benefits about Octal and Decimal Numbers:

1. Compact representation: Hexadecimals and decimals allow large numbers to be represented using fewer digits than would be required in other numbering systems. This can be especially useful when working with large amounts of data or when space is limited.
2. Easier to read: Both hexadecimals and decimals use a combination of digits, which can make them easier to read and distinguish from one another than other numbering systems.
3. More user-friendly: Hexadecimals and decimals are often used in computer programming and other technical fields because they are easier for humans to read and understand than binary or other low-level representations.
4. More efficient: Both hexadecimals and decimals can be more efficient to use in certain contexts, such as when working with large amounts of data that need to be stored or transmitted.
5. Widely used: Both hexadecimals and decimals are used in a variety of fields, including computer programming, web development, and data storage, which means that they are useful skills to have in many different professional contexts.

5 Funny Jokes about Numbers:

1. “Why was the math book sad? Because it had too many problems.”
2. “Why was 6 afraid of 7? Because 7 8 9.”
3. “I tried to calculate how many sheep there were in Wales, but I kept getting Wales is not sheep.”
4. “Why did the tomato turn red? Because it saw the salad dressing!”
5. “Why was the number 4 unhappy? Because it was two squared and didn’t want to be squared away.”

Decimal To Octal

Decimal System

The decimal numeral framework is the most normally utilized and the standard framework in day by day life. It utilizes the number 10 as its base (radix). In this way, it has 10 images: The numbers from 0 to 9; in particular 0, 1, 2, 3, 4, 5, 6, 7, 8 and 9.

As one of the most established known numeral frameworks, the decimal numeral framework has been utilized by numerous antiquated civilizations. The trouble of addressing extremely enormous numbers in the decimal framework was overwhelmed by the Hindu–Arabic numeral framework. The Hindu-Arabic numeral framework offers positions to the digits in a number and this technique works by utilizing forces of the base 10; digits are raised to the nth force, as per their position.

For example, take the number 2345.67 in the decimal framework:

The digit 5 is in the situation of ones (100, which approaches 1),

4 is in the situation of tens (101)

3 is in the situation of hundreds (102)

2 is in the situation of thousands (103)

In the interim, the digit 6 after the decimal point is in the tenths (1/10, which is 10-1) and 7 is in the hundredths (1/100, which is 10-2) position

In this way, the number 2345.67 can likewise be addressed as follows: (2 * 103) + (3 * 102) + (4 * 101) + (5 * 100) + (6 * 10-1) + (7 * 10-2)

Octal Number System:

The octal numeral framework is the base 8 number framework, and utilizes  the digits from 0 to  7. Octal numerals can be produced using binary numerals by gathering continuous binary digits into gatherings of three (beginning from the right).

 

 

• Hex to Decimal Convertor Tool
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Converting Decimal To octal

To change decimal over to octal, we need to find out about both the number framework first. Here we will change a decimal number over to an identical octal number. It is same as changing any decimal number over to parallel or decimal to hexadecimal.

 

In decimal to double, we partition the number by 2, in decimal to hexadecimal we partition the number by 16. In the event of decimal to octal, we partition the number by 8 and compose the remnants in the converse request to get the same octal number.

 

 

Convert Decimal to Octal with Steps Follow the means offered underneath to get familiar with the decimal to octal change:

 1. Compose the given decimal number

 2. In the event that the given decimal number is under 8 the octal number is something very similar.

3. In the event that the decimal number is more prominent than 7, partition the number by 8.

4. Note the rest of, get after division

 5. Do stage 3 and 4 with the remainder till it is under 8

6. Presently, compose the leftovers in invert request (base to top)

 7. The resultant is the same octal number to the given decimal number.

Changing over with Remainders (For whole number part)

This is a direct strategy which include separating the number to be changed over. Let decimal number is N then, at that point partition this number from 8 since base of octal number framework is 8. Note down the worth of leftover portion, which will be − 0, 1, 2, 3, 4, 5, 6, or 7. Again partition staying decimal number till it became 0 and note each rest of each progression. Then, at that point compose leftovers from base to up (or in turn around request), which will be comparable octal number of given decimal number. This is method for changing over a number decimal number, calculation is given underneath.

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• Accept decimal number as profit.

• Separation this number by (8 is base of octal so divisor here).

• Store the rest of a cluster (it will be: 0, 1, 2, 3, 4, 5, 6 or 7 on account of divisor 8).

• Rehash the over two stages until the number is more noteworthy than nothing.

• Print the cluster backward request (which will be identical octal number of given decimal number).

Note that profit (here given decimal number) is the number being isolated, the divisor (here base of octal, i.e., 8) in the number by which the profit is separated, and remainder (staying partitioned decimal number) is the consequence of the division.

Changing over with Remainders (For fragmentary part)

Let decimal partial part is M then increase this number from 8 since base of octal number framework is 8. Note down the worth of whole number part, which will be − 0, 1, 2, 3, 4, 5, 6, and 7. Again increase staying decimal partial number till it became 0 and note each whole number piece of consequence of each progression. Then, at that point compose noted aftereffects of number part, which will be comparable portion octal number of given decimal number. This is system for changing over a fragmentary decimal number, calculation is given underneath.

• Accept decimal number as multiplicand.

• Various this number by (8 is base of octal so multiplier here).

• Store the worth of whole number piece of result in a cluster (it will be: 0, 1, 2, 3, 4, 5, 6, and 7 in light of multiplier 8).

• Rehash the over two stages until the number became zero.

• Print the cluster (which will be comparable fragmentary octal number of given decimal partial number).

Note that a multiplicand (here decimal fragmentary number) is that to be duplicated by multiplier (here base of octal, i.e., 8)

 

Decimal to Octal Conversion Chart Table

 

	Octal
1	1
2	2
3	3
4	4
5	5
6	6
7	7
8	10
9	11
10	12
11	13
12	14
13	15
14	16
15	17
16	20
17	21
18	22
19	23
20	24
21	25
22	26
23	27
24	30
25	31
26	32
27	33
28	34
29	35
30	36
31	37
32	40
33	41
34	42
35	43
36	44
37	45
38	46
39	47
40	50
41	51
42	52
43	53
44	54
45	55
46	56
47	57
48	60
49	61
50	62
51	63
52	64
53	65
54	66
55	67
56	70
57	71
58	72
59	73
60	74
61	75
62	76
63	77
64	100

 

 

Decimal	Octal
65	101
66	102
67	103
68	104
69	105
70	106
71	107
72	110
73	111
74	112
75	113
76	114
77	115
78	116
79	117
80	120
81	121
82	122
83	123
84	124
85	125
86	126
87	127
88	130
89	131
90	132
91	133
92	134
93	135
94	136
95	137
96	140
97	141
98	142
99	143
100	144
101	145
102	146
103	147
104	150
105	151
106	152
107	153
108	154
109	155
110	156
111	157
112	160
113	161
114	162
115	163
116	164
117	165
118	166
119	167
120	170
121	171
122	172
123	173
124	174
125	175
126	176
127	177
128	200

 

 

Decimal	Octal
129	201
130	202
131	203
132	204
133	205
134	206
135	207
136	210
137	211
138	212
139	213
140	214
141	215
142	216
143	217
144	220
145	221
146	222
147	223
148	224
149	225
150	226
151	227
152	230
153	231
154	232
155	233
156	234
157	235
158	236
159	237
160	240
161	241
162	242
163	243
164	244
165	245
166	246
167	247
168	250
169	251
170	252
171	253
172	254
173	255
174	256
175	257
176	260
177	261
178	262
179	263
180	264
181	265
182	266
183	267
184	270
185	271
186	272
187	273
188	274
189	275
190	276
191	277
192	300

 

 

Decimal	Octal
193	301
194	302
195	303
196	304
197	305
198	306
199	307
200	310
201	311
202	312
203	313
204	314
205	315
206	316
207	317
208	320
209	321
210	322
211	323
212	324
213	325
214	326
215	327
216	330
217	331
218	332
219	333
220	334
221	335
222	336
223	337
224	340
225	341
226	342
227	343
228	344
229	345
230	346
231	347
232	350
233	351
234	352
235	353
236	354
237	355
238	356
239	357
240	360
241	361
242	362
243	363
244	364
245	365
246	366
247	367
248	370
249	371
250	372
251	373
252	374
253	375
254	376
255	377

Decimal	Binary	Octal	Hex
0	0000	0	0
1	0001	1	1
2	0010	2	2
3	0011	3	3
4	0100	4	4
5	0101	5	5
6	0110	6	6
7	0111	7	7
8	1000	10	8
9	1001	11	9
10	1010	12	A
11	1011	13	B
12	1100	14	C
13	1101	15	D
14	1110	16	E
15	1111	17	F