Question

sum of powers of 2 decimal to binary for 123

sum of powers of 2 decimal to binary for 7


sum of powers of 2 decimal to binary for 723


sum of powers of 2 decimal to binary for 828


sum of powers of 2 decimal to binary for 1040​

Answer 1

Answer:

Explanation:

sum of powers of 2 decimal to binary for 123

      123 in binary is 1111011. Unlike the decimal number system where we use the digits 0 to 9 to represent a number, in a binary system, we use only 2 digits that are 0 and 1 (bits). We have used 7 bits to represent 123 in binary. In this article, we will show how to convert the decimal number 123 to binary.

123 in Binary: 123₁₀ = 1111011₂

123 in Octal: 123₁₀ = 173₈

123 in Hexadecimal: 123₁₀ = 7B₁₆

1111011₂ in Decimal: 123₁₀

sum of powers of 2 decimal to binary for 7

     123 in binary is 1111011. Unlike the decimal number system where we use the digits 0 to 9 to represent a number, in a binary system, we use only 2 digits that are 0 and 1 (bits). We have used 7 bits to represent 123 in binary. In this article, we will show how to convert the decimal number 123 to binary.

123 in Binary: 123₁₀ = 1111011₂

123 in Octal: 123₁₀ = 173₈

123 in Hexadecimal: 123₁₀ = 7B₁₆

1111011₂ in Decimal: 123₁₀

 

 sum of powers of 2 decimal to binary for 723

    Binary $723=1011010011_{2}$

The binary for 723 is 1011010011

As any other integer, 723 can be written as sum of potencies to the power of 2, known as binary code. Here’s the proof that 1011010011 is the binary of 723:

1×2^9 + 0x2^8 + 1×2^7 + 1×2^6 + 0x2^5 + 1×2^4 + 0x2^3 + 0x2^2 + 1×2^1 + 1×2^0 = 723

sum of powers of 2 decimal to binary for 828

    Binary$828=11001111002_{2}$

The binary for 828 is 1100111100

As any other integer, 828 can be written as sum of potencies to the power of 2, known as binary code. Here’s the proof that 1100111100 is the binary of 828:

1×2^9 + 1×2^8 + 0x2^7 + 0x2^6 + 1×2^5 + 1×2^4 + 1×2^3 + 1×2^2 + 0x2^1 + 0x2^0 = 828

sum of powers of 2 decimal to binary for 1040​

Binary$1040= 100000100002_{2}$

The binary for 1040 is 10000010000

As any other integer, 1040 can be written as sum of potencies to the power of 2, known as binary code. Here’s the proof that 10000010000 is the binary of 1040:

1×2^10 + 0x2^9 + 0x2^8 + 0x2^7 + 0x2^6 + 0x2^5 + 1×2^4 + 0x2^3 + 0x2^2 + 0x2^1 + 0x2^0 = 1040

 

 The project code is #SPJ3