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Please enable JavaScript in your browser settings or update your browser.Decipher List of Binary Numbers | Binary Numeral System
Numeral Systems 101
course content

Course Content

Numeral Systems 101

Numeral Systems 101

1. Binary Numeral System
Welcome on Board!Get Acquainted with Binary CodeDecipher Binary NumberDecipher List of Binary NumbersCipher Some NumbersHone your Ciphering SkillsDates in Binary
2. Octal Numeral system
Get Acquainted with the Octal Numeral SystemPractice Ciphering
3. Hexadecimal Numeral system
Deciphering ChallengeOne More Ciphering Challenge
4. Revelation
Write the Code in One LineHarder ConvertingConverting Using Format Method

bookDecipher List of Binary Numbers

Congratulations! You are one step closer to being a computer master 😎 Imagine that you can convert even a sequence to a binary code. By the way, if you have a desire to cipher your phone number or date of birth then try it! The more practice, the better!

Task
test

Swipe to show code editor

Here you are going to convert the sequence to a binary representation. The task is still the same 😜 Follow the instructions and fill the gaps. The code leads you to get acquainted with another fascinating sequence, as you remember the explanation is waiting for you at the end of the chapter, be patient.

  1. Create an empty list for storing decimal numbers.
  2. Print the list of binary numbers.
  3. Define the loop that iterates through the binary_list.
  4. Define the loop that executes till the binary_number is 0.
  5. Count the remainder of division binary_number by 10 and assign it to the variable last digit.
  6. Multiply the last_digit by 2 raised to the relevant power.
  7. Add the result to the decimal_number.
  8. Decrease the binary_number 10 times using integer division.
  9. Increase power by 1.
  10. Append the decimal_number to the list of decimal numbers.
  11. Print the list of decimal numbers.

Note

You received a few numbers from the sequence called "Happy numbers". Have you wondered that such continuity exists?

Switch to desktopSwitch to desktop for real-world practiceContinue from where you are using one of the options below
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Section 1. Chapter 4
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bookDecipher List of Binary Numbers

Congratulations! You are one step closer to being a computer master 😎 Imagine that you can convert even a sequence to a binary code. By the way, if you have a desire to cipher your phone number or date of birth then try it! The more practice, the better!

Task
test

Swipe to show code editor

Here you are going to convert the sequence to a binary representation. The task is still the same 😜 Follow the instructions and fill the gaps. The code leads you to get acquainted with another fascinating sequence, as you remember the explanation is waiting for you at the end of the chapter, be patient.

  1. Create an empty list for storing decimal numbers.
  2. Print the list of binary numbers.
  3. Define the loop that iterates through the binary_list.
  4. Define the loop that executes till the binary_number is 0.
  5. Count the remainder of division binary_number by 10 and assign it to the variable last digit.
  6. Multiply the last_digit by 2 raised to the relevant power.
  7. Add the result to the decimal_number.
  8. Decrease the binary_number 10 times using integer division.
  9. Increase power by 1.
  10. Append the decimal_number to the list of decimal numbers.
  11. Print the list of decimal numbers.

Note

You received a few numbers from the sequence called "Happy numbers". Have you wondered that such continuity exists?

Switch to desktopSwitch to desktop for real-world practiceContinue from where you are using one of the options below
Everything was clear?

How can we improve it?

Thanks for your feedback!

Section 1. Chapter 4
toggle bottom row

bookDecipher List of Binary Numbers

Congratulations! You are one step closer to being a computer master 😎 Imagine that you can convert even a sequence to a binary code. By the way, if you have a desire to cipher your phone number or date of birth then try it! The more practice, the better!

Task
test

Swipe to show code editor

Here you are going to convert the sequence to a binary representation. The task is still the same 😜 Follow the instructions and fill the gaps. The code leads you to get acquainted with another fascinating sequence, as you remember the explanation is waiting for you at the end of the chapter, be patient.

  1. Create an empty list for storing decimal numbers.
  2. Print the list of binary numbers.
  3. Define the loop that iterates through the binary_list.
  4. Define the loop that executes till the binary_number is 0.
  5. Count the remainder of division binary_number by 10 and assign it to the variable last digit.
  6. Multiply the last_digit by 2 raised to the relevant power.
  7. Add the result to the decimal_number.
  8. Decrease the binary_number 10 times using integer division.
  9. Increase power by 1.
  10. Append the decimal_number to the list of decimal numbers.
  11. Print the list of decimal numbers.

Note

You received a few numbers from the sequence called "Happy numbers". Have you wondered that such continuity exists?

Switch to desktopSwitch to desktop for real-world practiceContinue from where you are using one of the options below
Everything was clear?

How can we improve it?

Thanks for your feedback!

Congratulations! You are one step closer to being a computer master 😎 Imagine that you can convert even a sequence to a binary code. By the way, if you have a desire to cipher your phone number or date of birth then try it! The more practice, the better!

Task
test

Swipe to show code editor

Here you are going to convert the sequence to a binary representation. The task is still the same 😜 Follow the instructions and fill the gaps. The code leads you to get acquainted with another fascinating sequence, as you remember the explanation is waiting for you at the end of the chapter, be patient.

  1. Create an empty list for storing decimal numbers.
  2. Print the list of binary numbers.
  3. Define the loop that iterates through the binary_list.
  4. Define the loop that executes till the binary_number is 0.
  5. Count the remainder of division binary_number by 10 and assign it to the variable last digit.
  6. Multiply the last_digit by 2 raised to the relevant power.
  7. Add the result to the decimal_number.
  8. Decrease the binary_number 10 times using integer division.
  9. Increase power by 1.
  10. Append the decimal_number to the list of decimal numbers.
  11. Print the list of decimal numbers.

Note

You received a few numbers from the sequence called "Happy numbers". Have you wondered that such continuity exists?

Switch to desktopSwitch to desktop for real-world practiceContinue from where you are using one of the options below
Section 1. Chapter 4
Switch to desktopSwitch to desktop for real-world practiceContinue from where you are using one of the options below
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