Jadhav Division Axiom

Jadhav Division Axiom, gives a way to correctly predict the number of digits before decimal point in an incomplete or improper, division process left with remainder zero and a Quotient with decimal part, given by Jyotiraditya Jadhav

Statement

In an incomplete division process if the dividend is lesser then Divisor into product of 10 raise to a power "k", and bigger then divisor into product of 10 with power "k-1" then there will be k number of terms before decimal point in an divisional process.

$d\times 10^{k}-1<n<d\times 10^{k}$

Number of digits before decimal point is k (here d represents divisor and n represents dividend)

Practical Observations

22/7 = 3.14

here { 7 X 10 ^(1-1) < 22 < 7 X 10^1 } , so number of digits before decimal point is 1

100/ 6 = 16.6

here {6 X 10^(2-1)<100<6 X 10^2 }, so number of digits before decimal point is 2

Uses

• All type of division processes
• Can be used to correctly predict the nature of the answer for long division processes.
• Can be used to determine the sin and cosine functions of extreme angles

Other Discoveries by Jyotiraditya Jadhav

• Jadhav Theorem
• Jadhav Triads
• Zeta
• Jadhav Isosceles Formula

📰 Article(s) of the same category(ies)

• List of mathematical concepts named after places
• Parametric innovation
• Jadhav Sin Function Theorem
• Jadhav Quadratic Formula
• Jadhav Triads
• Voronoi manifold
• Division of Zero by Zero

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