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    • 3500 BC – 1500 BC
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  • What is Vedic Mathematics
    • Basic Requisites
    • Multiplication
      • Nikhilam
      • Anurupyena
      • Urdhva Tiryak
      • Ekayunena Purvena
      • Antyaordasake’pi
      • Which sutras/methods to be applied to multiply numbers
    • Division
      • Nikhilam Sutra
      • Paravartya
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      • Flag Method
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        • Kevalaih Saptakam Gunyat & Vestanas
        • Reciprocals
        • Divide in 1 line
      • Division of Polynomials using Vedic Mathematics
      • Which sutras/methods to be applied to divide numbers using Vedic Mathematics
    • Solving Equations/Expressions
      • Solving Equations using Vedic Mathematics
      • (cont. )Equations – 2
      • (cont.) Equattions 3
      • (cont) Equations – 4
      • Factorization using Vedic Mathematics
      • HCF using Vedic Mathematics
    • Squares
      • Dvanda Yoga
      • Yavadunam
      • Ekadhikena Purvena
    • Square Roots
      • Specific Method
      • General Method
    • Cubes
      • Anurupyena
      • Yavadunam
    • Cube Roots in Vedic Mathematics
    • Which book to be referred for Vedic Mathematics?
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Egyptians

There won’t be any doubt in saying Egyptians had good knowledge of mathematics just by looking at big monuments like Pyramid of Giza which was built as early as 2650 BC. Egyptian Civilization Egyptian civilization was present at the banks of river Nile. Egypt mathematics developed largely from around 3000 BC but could last till only 100 BC. Egyptians used mathematics for their practical purposes. They used fractions on large basis for trade. They also used addition and subtraction for trade but because of their tedious numeral system they had to do multiplication and division with the help of addition and subtraction. Egyptians used to note their work on papyrus (material which is made from papyrus plant). Because of the fragile nature of papyrus only few of them has survived today. Egyptians Numerals: They used Decimal numeral system but without the zero and place value. They used pictures to denote numerals called as hieroglyphs. Eg: They used Lotus to denote 1000. 2,234 written as They expressed Fractions as the sum of the DISTINCT UNIT fractions. Eg: 2/5 was not written as 1/5 + 1/5, instead it was written as 1/3 + 1/15. Rhind Papyrus This papyrus was found By Rhind which was developed around BC 1650.It is 536 cm in length and 32 cm in breadth consisted of 84 problems which included various problems on fractions, calculation and usage of pi & Pythagorus theorem , Areas & volumes solid bodies, etc. Fractions The fractions 2/n for odd n ranging from 3 to 101 are expressed as sums of unit fractions. For example . The decomposition of 2/n into unit fractions is never more than 4 terms long as in for example . They had their own ways of calculating unit fractions. For eg when denominators were small and prime then they were equated to 2/(p+1) + 2/[p(p+1)]. All Egyptian fractions were the sum of distinct unit fractions, such as 43/48= 1/2 + 1/3 + 1/16. Value of Pi They took a circle of diameter 9 and inscribed that in a square. … [Read more...]

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