Base 10 (Decimal) — Represent any number using 10 digits [0–9] Base 2 (Binary) — Represent any number using 2 digits [0–1] Base 8 (Octal) — Represent any number using 8 digits [0–7] Base 16(Hexadecimal) — Represent any number using 10 digits and 6 characters [0–9, A, B, C, D, E, F]
In decimal to binary, we divide the number by 2, in decimal to hexadecimal we divide the number by 16. In case of decimal to octal, we divide the number by 8 and write the remainders in the reverse order to get the equivalent octal number. Decimal Number: All the numbers to the base ten are called decimal numbers. Binary to hexadecimal: Take groups of 4 bits, from right to left, and convert to hexadecimal digits directly. Octal to decimal: Take each digit from right to left, multiply it by the place value, and add to the running total. Octal to binary: Expand each octal digit into the 3 bits it represents (from left to right).
Decimal number: A number to the base ten is called decimal number and use the numbers from 0-9. Binary number: A number to the base 2 is called as binary number and it uses the numbers 0 and 1 only. Octal number: A number to the base 8 is called as octal number and it uses 0-7 numbers. Hexadecimal number: Hexadecimal is a numbering system with base 16. It can be used to represent large numbers with fewer digits. In this system there are 16 symbols or possible digit values from 0 to 9, followed by six alphabetic characters -- A, B, C, D, E and F. **In decimal to binary, we divide the number by 2.And write the remainders in reverse order. **In decimal to hexadecimal we divide the number by 16. **In case of decimal to octal, we divide the number by 8 and write the remainders in the reverse order to get the equivalent octal number.
Number to the base ten is called decimal number and use the numbers from 0-9. Binary number: A number to the base 2 is called as binary number and it uses the numbers 0 and 1 only. Octal number: A number to the base 8 is called as octal number and it uses 0-7 numbers. Hexadecimal number: Hexadecimal is a numbering system with base 16. It can be used to represent large numbers with fewer digits. In this system there are 16 symbols or possible digit values from 0 to 9, followed by six alphabetic characters -- A, B, C, D, E and F. **In decimal to binary, we divide the number by 2.And write the remainders in reverse order. **In decimal to hexadecimal we divide the number by 16. **In case of decimal to octal, we divide the number
Conversion of decimal fraction to binary fraction To convert a decimal fraction to its binary fraction, multiplication by 2 is carried out repetitively and the integer part of the result is saved and placed after the decimal point. The fractional part is taken and multiplied by 2. The process can be stopped any time after the desired accuracy has been achieved. Example: convert ( 0.68)10 to binary fraction. 0.68 * 2 = 1.36 integer part is 1 Take the fractional part and continue the process 0.36 * 2 = 0.72 integer part is 0 0.72 * 2 = 1.44 integer part is 1 0.44 * 2 = 0.88 integer part is 0 The digits are placed in the order in which they are generated, and not in the reverse order. Let us say we need the accuracy up to 4 decimal places. Here is the result. Answer = 0. 1 0 1 0…..
Conversion of decimal to octal ( base 10 to base 8) Example: convert (177)10 to octal equivalent 177 / 8 = 22 remainder is 1 22 / 8 = 2 remainder is 6 2 / 8 = 0 remainder is 2 Answer = 2 6 1
Conversion of decimal to Hexadecimal converter Divide the number by 16. Get the integer quotient for the next iteration. Get the remainder for the hex digit. Repeat the steps until the quotient is equal to 0.
The conversion of decimal numbers to ``````````````````````````````````````````````````````` octal, hexadecimal ``````````````````````````` <Computer can understand only binary language <If the number is likee (0.n) it show false statement and the computer automatically acess 0 to that number <If the number is likee (1.n) it show true statement and the computer automatically acess 1to that number Like decimal to binary fraction we had to multiply (*)the decimal number with respect to 2 Example 0.36 * 2 = 0.72 it display 0 0.72 * 2 = 1.44 it display 1 0.44 * 2 = 0.88 it display 0
Like decimal to octal we had to divide (\)the decimal number with respect to 8. Example if a program is involved 177 / 8 = 22.5 remainder is 1 22/ 8 = 2 remainder is 6 2 / 8 = 0.25remainder is 2 The final output is : 1,1,1 Like decimal to hexadecimal we had to divide (\)the decimal number with respect to 16. Example if a program is involved 1777/ 16 = 111.062 it display 1 222/ 16 = 13.87it display 1 285/ 16 = 17.43it display 1 The final output is : 111
<Computer can understand only binary language <If the number is likee (0.n) it show false statement and the computer automatically acess 0 to that number <If the number is likee (1.n) it show true statement and the computer automatically acess 1to that number Like decimal to binary fraction we had to multiply (*)the decimal number with respect to 2 Example 0.36 * 2 = 0.72 it display 0 0.72 * 2 = 1.44 it display 1 0.44 * 2 = 0.88 it display 0
Like decimal to octal we had to divide (\)the decimal number with respect to 8. Example if a program is involved 177 / 8 = 22.5 remainder is 1 22/ 8 = 2 remainder is 6 2 / 8 = 0.25remainder is 2 The final output is : 1,1,1 Like decimal to hexadecimal we had to divide (\)the decimal number with respect to 16. Example if a program is involved 1777/ 16 = 111.062 it display 1 222/ 16 = 13.87it display 1 285/ 16 = 17.43it display 1 The final output is : 111
Base ten is called decimal number and use the numbers from 0-9. Binary number: A number to the base 2 is called as binary number and it uses the numbers 0 and 1 only. Octal number: A number to the base 8 is called as octal number and it uses 0-7 numbers. Hexadecimal number: Hexadecimal is a numbering system with base 16. It can be used to represent large numbers with fewer digits. In this system there are 16 symbols or possible digit values from 0 to 9, followed by six alphabetic characters -- A, B, C, D, E and F. **In decimal to binary, we divide the number by 2.And write the remainders in reverse order. **In decimal to hexadecimal we divide the number by 16. **In case of decimal to octal, we divide the number
Base 10 (Decimal) — Represent any number using 10 digits [0–9] Base 2 (Binary) — Represent any number using 2 digits [0–1] Base 8 (Octal) — Represent any number using 8 digits [0–7] Base 16(Hexadecimal) — Represent any number using 10 digits and 6 characters [0–9, A, B, C, D, E, F]
Conversion of decimal fraction to binary fraction To convert a decimal fraction to its binary fraction, multiply the decimal fraction by 2 and the integer part of the answer is saved and noted after the decimal point. The fraction number is taken and multiplied by 2,continue this process till we get accurate value
Conversion of decimal to Hexadecimal converter Divide the number by 16. Get the integer quotient for the next iteration. Get the remainder for the hex digit. Repeat the procedure until the quotient is equal to 0
Base 10 (Decimal) — Represent any number using 10 digits [0–9] Base 2 (Binary) — Represent any number using 2 digits [0–1] Base 8 (Octal) — Represent any number using 8 digits [0–7] Base 16(Hexadecimal) — Represent any number using 10 digits and 6 characters [0–9, A, B, C, D, E, F]
ReplyDeleteIn decimal to binary, we divide the number by 2, in decimal to hexadecimal we divide the number by 16. In case of decimal to octal, we divide the number by 8 and write the remainders in the reverse order to get the equivalent octal number. Decimal Number: All the numbers to the base ten are called decimal numbers.
ReplyDeleteBinary to hexadecimal: Take groups of 4 bits, from right to left, and convert to hexadecimal digits directly. Octal to decimal: Take each digit from right to left, multiply it by the place value, and add to the running total. Octal to binary: Expand each octal digit into the 3 bits it represents (from left to right).
Decimal number:
ReplyDeleteA number to the base ten is called decimal number and use the numbers from 0-9.
Binary number:
A number to the base 2 is called as binary number and it uses the numbers 0 and 1 only.
Octal number:
A number to the base 8 is called as octal number and it uses 0-7 numbers.
Hexadecimal number:
Hexadecimal is a numbering system with base 16. It can be used to represent large numbers with fewer digits. In this system there are 16 symbols or possible digit values from 0 to 9, followed by six alphabetic characters -- A, B, C, D, E and F.
**In decimal to binary, we divide the number by 2.And write the remainders in reverse order.
**In decimal to hexadecimal we divide the number by 16.
**In case of decimal to octal, we divide the number by 8 and write the remainders in the reverse order to get the equivalent octal number.
This comment has been removed by the author.
ReplyDeleteNumber to the base ten is called decimal number and use the numbers from 0-9.
ReplyDeleteBinary number:
A number to the base 2 is called as binary number and it uses the numbers 0 and 1 only.
Octal number:
A number to the base 8 is called as octal number and it uses 0-7 numbers.
Hexadecimal number:
Hexadecimal is a numbering system with base 16. It can be used to represent large numbers with fewer digits. In this system there are 16 symbols or possible digit values from 0 to 9, followed by six alphabetic characters -- A, B, C, D, E and F.
**In decimal to binary, we divide the number by 2.And write the remainders in reverse order.
**In decimal to hexadecimal we divide the number by 16.
**In case of decimal to octal, we divide the number
ROLL NUMBER :- 21765A0327
ReplyDeleteDecimal Number --> Binary, Octal and Hexadecimal
Conversion of decimal fraction to binary fraction
To convert a decimal fraction to its binary fraction, multiplication by 2 is carried out
repetitively and the integer part of the result is saved and placed after the decimal point.
The fractional part is taken and multiplied by 2. The process can be stopped any time
after the desired accuracy has been achieved.
Example: convert ( 0.68)10 to binary fraction.
0.68 * 2 = 1.36 integer part is 1
Take the fractional part and continue the process
0.36 * 2 = 0.72 integer part is 0
0.72 * 2 = 1.44 integer part is 1
0.44 * 2 = 0.88 integer part is 0
The digits are placed in the order in which they are generated, and not in the reverse
order. Let us say we need the accuracy up to 4 decimal places. Here is the result.
Answer = 0. 1 0 1 0…..
Conversion of decimal to octal ( base 10 to base 8)
Example: convert (177)10 to octal equivalent
177 / 8 = 22 remainder is 1
22 / 8 = 2 remainder is 6
2 / 8 = 0 remainder is 2
Answer = 2 6 1
Conversion of decimal to Hexadecimal converter
Divide the number by 16.
Get the integer quotient for the next iteration.
Get the remainder for the hex digit.
Repeat the steps until the quotient is equal to 0.
The conversion of decimal numbers to
ReplyDelete```````````````````````````````````````````````````````
octal, hexadecimal
```````````````````````````
<Computer can understand only binary language
<If the number is likee (0.n) it show false statement and the computer automatically acess 0 to that number
<If the number is likee (1.n) it show true statement and the computer automatically acess 1to that number
Like decimal to binary fraction we had
to multiply (*)the decimal number with respect to 2
Example
0.36 * 2 = 0.72 it display 0
0.72 * 2 = 1.44 it display 1
0.44 * 2 = 0.88 it display 0
Like decimal to octal we had to divide (\)the decimal number with respect to 8.
Example if a program is involved 177 / 8 = 22.5 remainder is 1
22/ 8 = 2 remainder is 6
2 / 8 = 0.25remainder is 2
The final output is : 1,1,1
Like decimal to hexadecimal we had to divide (\)the decimal number with respect to 16.
Example if a program is involved
1777/ 16 = 111.062 it display 1
222/ 16 = 13.87it display 1
285/ 16 = 17.43it display 1
The final output is : 111
<Computer can understand only binary language
ReplyDelete<If the number is likee (0.n) it show false statement and the computer automatically acess 0 to that number
<If the number is likee (1.n) it show true statement and the computer automatically acess 1to that number
Like decimal to binary fraction we had
to multiply (*)the decimal number with respect to 2
Example
0.36 * 2 = 0.72 it display 0
0.72 * 2 = 1.44 it display 1
0.44 * 2 = 0.88 it display 0
Like decimal to octal we had to divide (\)the decimal number with respect to 8.
Example if a program is involved 177 / 8 = 22.5 remainder is 1
22/ 8 = 2 remainder is 6
2 / 8 = 0.25remainder is 2
The final output is : 1,1,1
Like decimal to hexadecimal we had to divide (\)the decimal number with respect to 16.
Example if a program is involved
1777/ 16 = 111.062 it display 1
222/ 16 = 13.87it display 1
285/ 16 = 17.43it display 1
The final output is : 111
*Convert (15)10 to binary
ReplyDeleteHere base value = 2.
2|15
----
2|7 - 1
----
2|3 - 1
----
2|1 - 1
(1111)2
*Convert (34)10 to octal
Here base value = 8.
8|34
----
8|4 - 2
(42)8
*Convert (255)10 to hexadecimal
Here base value = 16.
16|255
----
16|15 - 15
(15)(15)
(ff)16
*Convert (1001)2 to decimal
= 1 x 2 3 + 0 x 2 2 + 0 x 2 1 + 1 x 2 0
= 8 + 0 + 0 + 1
= (9)10
*(16)8 to decimal
position = {1-1, 6-0}
= 1 x 8 1 + 6 x 8 0
= 8 + 6
= (14)10
*(16)16 to decimal
position = {1-1, 6-0}
= 1 x 16 1 + 6 x 16 0
= 16 + 6
= (22)10
Base ten is called decimal number and use the numbers from 0-9.
ReplyDeleteBinary number:
A number to the base 2 is called as binary number and it uses the numbers 0 and 1 only.
Octal number:
A number to the base 8 is called as octal number and it uses 0-7 numbers.
Hexadecimal number:
Hexadecimal is a numbering system with base 16. It can be used to represent large numbers with fewer digits. In this system there are 16 symbols or possible digit values from 0 to 9, followed by six alphabetic characters -- A, B, C, D, E and F.
**In decimal to binary, we divide the number by 2.And write the remainders in reverse order.
**In decimal to hexadecimal we divide the number by 16.
**In case of decimal to octal, we divide the number
Base 10 (Decimal) — Represent any number using 10 digits [0–9] Base 2 (Binary) — Represent any number using 2 digits [0–1] Base 8 (Octal) — Represent any number using 8 digits [0–7] Base 16(Hexadecimal) — Represent any number using 10 digits and 6 characters [0–9, A, B, C, D, E, F]
ReplyDeleteReply
Decimal Number --> Binary, Octal and Hexadecimal
ReplyDeleteConversion of decimal fraction to binary fraction
To convert a decimal fraction to its binary fraction, multiply the decimal fraction by 2 and the integer part of the answer is saved and noted after the decimal point.
The fraction number is taken and multiplied by 2,continue this process till we get accurate value
Conversion of decimal to Hexadecimal converter
Divide the number by 16.
Get the integer quotient for the next iteration.
Get the remainder for the hex digit.
Repeat the procedure until the quotient is equal to 0