Introduction to positional number system:
In this section we have positional number system. The positional number system is nothing but a traditional number system. It is represented by string of digits. It includes fractional numbers, binary numbers, decimal numbers, octal, and so on. Let us see brief about positional number system with example problems along with step by step process and some practice problems. Understanding Definition of Real Numbers is always challenging for me but thanks to all math help websites to help me out.
More about Positional Number System:
Positional number system consists of
Fractional numbers
Binary numbers
Decimal Numbers
Octal
Hexadecimal
Example Problem for Positional Number System:
Example problem: Covert the following binary number into hexadecimal number 1101001. (Use the above table)
Solution:
Given 1101001
To convert the given into hexadecimal value, first we have to consider the first 4 binary numbers from right side.
1101001 can be split as 110 1001
Compare with the above table:
110 1001 = 69
Therefore, the hexadecimal value of 1101001 is 69.
Answer: The hexadecimal value of 1101001 is 69.
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Practice problems for positional number system:
Practice problem 1: Covert the following binary number into decimal number 1011101. (Use the above table)
Practice problem 2: Covert the following binary number into hexadecimal number 11111010. (Use the above table)
Practice problem 3: Covert the following decimal number into binary number: 80. (Use the above table)
Practice problem 4: Covert the following decimal number into octal number 85. (Use the above table)
Practice problem 5: Covert the following hexadecimal number into octal number 69. (Use the above table)
Solutions for positional number system:
Solution 1: The decimal value of 1011101 is 93.
Solution 2: The hexadecimal value of 11111010 is 250.
Solution 3: The binary value of 70 is 1010000.
Solution 4: The octal value of 85 is 125.
Solution 5: The octal value of 69 is 151.
In this section we have positional number system. The positional number system is nothing but a traditional number system. It is represented by string of digits. It includes fractional numbers, binary numbers, decimal numbers, octal, and so on. Let us see brief about positional number system with example problems along with step by step process and some practice problems. Understanding Definition of Real Numbers is always challenging for me but thanks to all math help websites to help me out.
More about Positional Number System:
Positional number system consists of
Fractional numbers
Binary numbers
Decimal Numbers
Octal
Hexadecimal
Example Problem for Positional Number System:
Example problem: Covert the following binary number into hexadecimal number 1101001. (Use the above table)
Solution:
Given 1101001
To convert the given into hexadecimal value, first we have to consider the first 4 binary numbers from right side.
1101001 can be split as 110 1001
Compare with the above table:
110 1001 = 69
Therefore, the hexadecimal value of 1101001 is 69.
Answer: The hexadecimal value of 1101001 is 69.
Please express your views of this topic derivative of secx by commenting on blog
Practice problems for positional number system:
Practice problem 1: Covert the following binary number into decimal number 1011101. (Use the above table)
Practice problem 2: Covert the following binary number into hexadecimal number 11111010. (Use the above table)
Practice problem 3: Covert the following decimal number into binary number: 80. (Use the above table)
Practice problem 4: Covert the following decimal number into octal number 85. (Use the above table)
Practice problem 5: Covert the following hexadecimal number into octal number 69. (Use the above table)
Solutions for positional number system:
Solution 1: The decimal value of 1011101 is 93.
Solution 2: The hexadecimal value of 11111010 is 250.
Solution 3: The binary value of 70 is 1010000.
Solution 4: The octal value of 85 is 125.
Solution 5: The octal value of 69 is 151.
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