đ Distance learning is introduced as an alternative method of education.
đĽď¸ Methods of converting numbers from base 10 to other number systems are taught.
â Two methods of converting numbers using division are explained.
đĄ Converting between number systems involves comparing the powers of the target base to the number being converted.
đ If the power of two is greater than the number being converted, write 0; otherwise, write 1 and subtract the power of 2 from the number.
đ˘ Repeat the process for each power of 2 until all columns in the table have been covered.
đ This video teaches conversion between number systems from base 2, 8, and 16 to base 10.
đĄ The lesson covers the objectives, prerequisites, real-life application, exercises, and an assignment related to number system conversion.
âď¸ To successfully convert between number systems, you need to calculate powers of numbers, multiply numbers, and identify the most and least significant symbols of a number.
đ˘ Understanding the significance of digits in a number - most significant digit and least significant digit.
đť Converting between decimal and binary numbers using a three-step strategy.
đ˘ Applying the conversion strategy to convert a binary number to base 10.
đĄ Converting between number systems involves three steps.
đ˘ Step one: Write down the positional parameters of each symbol.
â Step two: Compute the positional value for each symbol.
â Step three: Multiply each symbol by its positional value and add the results.
đ˘ Converting between number systems (base 10 and base 2)
𧎠Steps to convert from base 2 to base 10
đ Steps to convert from base 8 to base 10
đ˘ Converting between number systems
âď¸ Multiplying each digit by its positional value
âď¸ Applying the conversion methods to solve exercises
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