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- Bhaskara_I's_sine_approximation_formula abstract "In mathematics, Bhaskara I's sine approximation formula is a rational expression in one variable for the computation of the approximate values of the trigonometric sines discovered by Bhaskara I (c. 600 – c. 680), a seventh-century Indian mathematician.This formula is given in his treatise titled Mahabhaskariya. It is not known how Bhaskara I arrived at his approximation formula. However, several historians of mathematics have put forward different theories as to the method Bhaskara might have used to arrive at his formula. The formula is elegant and simple and enables one to compute reasonably accurate values of trigonometric sines without using any geometry whatsoever.".
- Bhaskara_I's_sine_approximation_formula wikiPageID "27060913".
- Bhaskara_I's_sine_approximation_formula wikiPageRevisionID "598761014".
- Bhaskara_I's_sine_approximation_formula hasPhotoCollection Bhaskara_I's_sine_approximation_formula.
- Bhaskara_I's_sine_approximation_formula subject Category:History_of_geometry.
- Bhaskara_I's_sine_approximation_formula subject Category:History_of_mathematics.
- Bhaskara_I's_sine_approximation_formula subject Category:Indian_mathematics.
- Bhaskara_I's_sine_approximation_formula subject Category:Trigonometry.
- Bhaskara_I's_sine_approximation_formula comment "In mathematics, Bhaskara I's sine approximation formula is a rational expression in one variable for the computation of the approximate values of the trigonometric sines discovered by Bhaskara I (c. 600 – c. 680), a seventh-century Indian mathematician.This formula is given in his treatise titled Mahabhaskariya. It is not known how Bhaskara I arrived at his approximation formula.".
- Bhaskara_I's_sine_approximation_formula label "Bhaskara I's sine approximation formula".
- Bhaskara_I's_sine_approximation_formula sameAs m.0bs7r48.
- Bhaskara_I's_sine_approximation_formula sameAs Q4901362.
- Bhaskara_I's_sine_approximation_formula sameAs Q4901362.
- Bhaskara_I's_sine_approximation_formula wasDerivedFrom Bhaskara_I's_sine_approximation_formula?oldid=598761014.
- Bhaskara_I's_sine_approximation_formula isPrimaryTopicOf Bhaskara_I's_sine_approximation_formula.