Let's Program the Transistors
In an earlier post, we have seen that how to convert any number system to decimal number system. However, that article presents the conversions only for the whole numbers. In this article, we will consider the fractional number system conversion. The following technique is used to convert any binary fractional number to its equivalent decimal…
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We have already seen octal to binary and hexadecimal to binary conversion in an earlier article. In this post, we will be learning how to convert binary to octal and binary to hexadecimal numbers. Following is the technique for these conversions. Technique Binary to Octal Conversion Example: 10110101112 = ?8 Binary to Hexadecimal Conversion Example:…
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Octal to binary and hexadecimal to binary conversions are important concepts with regard to digital electronics and digital computers. Following is the technique for these conversions. Technique Octal to Binary Conversion Example: 7058 = ?2 Hexadecimal to Binary Conversion Example: 10AF16 = ?2 For a detailed explanation, watch the following lecture video. Previous …
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The following technique is used to convert a decimal number to any number system. Technique Decimal to Binary Conversion Example: 12510 = ?2 Decimal to Octal & Decimal to Hexadecimal Conversion Example: 123410 = ?8 Example: 123410 = ?16 For a detailed explanation, watch the following lecture video. Previous Table of…
The following technique is used to convert any number system to its equivalent decimal number. Technique Examples 1010112 = 1×25 + 0x24 + 1×23 + 0x22 + 1×21 + 1×20 = 32 + 0 + 8 + 0 + 2 + 1 = 4310 7248 = 7×82 + 2×81 + 4×80 = 7×64 + 2×8…
It is important to learn the techniques of converting one number system to another while studying digital electronics or digital computers. This is because, in our day-to-day life we use decimal number systems, while computers use either binary or hexadecimal number systems. In the last lecture articles, we learned about the representation of different number…