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Aryabhata (476–550 CE) was the
first of the major mathematician-
astronomers from the classical age
of Indian mathematics and Indian
astronomy
: Works
. Aryabhatiya
:mathematics
Place value system and zero
Pi as irrational
Mensuration and trigonometry
Indeterminate equations
Algebra
:astronomy
Motions of the solar system
Eclipses
Sidereal periods
Heliocentrism
His most famous work, Aryabhattiya is a
detailed text on mathematics and astronomy.
The mathematical part of the Aryabhatiya
covers arithmetic, algebra and trigonometry.
It also contains continued fractions, quadratic
equations, sums of power series and a table of
Aryabhattiya
mathematics
Place value system and zero
The place-value system, first seen in
the 3rd-century Bakhshali
Manuscript, was clearly in place in his
work. He used letters of the alphabet
to denote numbers, expressing
quantities, such as the table of sines
Pi as irrationalAryabhata worked on the
approximation for pi and may have
come to the conclusion that pi is
irrational.
How he arrived it??
He wrote that if 4 is added to 100 and
then multiplied by 8 then added to 62,000
then divided by 20,000 the answer will be
equal to the circumference of a circle of
diameter twenty thousand. This calculates
to 3.1416 close to the actual value Pi
(3.14159)
trigonometry
In Ganitapada 6, Aryabhata gives the area of a
triangle as : tribhujasya phalashariram
samadalakoti bhujardhasamvargah
that translates to: "for a triangle, the result of
a perpendicular with the half-side is the area.
Aryabhata discussed the concept of sine in his
work by the name of ardha-jya, which literally
means "half-chord".
find N = 8x+5 = 9y+4 = 7z+1???
Aryabhata's method of solving such problems,
elaborated by Bhaskara in 621 CE, is called
the kuṭṭaka (कु ट्टक) method. Kuttaka means
"pulverizing" or "breaking into small pieces",
and the method involves a recursive algorithm
for writing the original factors in smaller
Indeterminate equations
Algebra
In Aryabhatiya, Aryabhata provided elegant
results for the summation of series of squares
and cubes.
astronomy
Motions of the solar system
Aryabhatta was aware that the earth
rotates on its axis. The earth rotates
round the sun and the moon moves round
the earth. He discovered the positions of
the nine planets and related them to their
rotation round the sun.
solar and lunar eclipses were scientifically
explained by Aryabhata. He states that
the Moon and planets shine by reflected
sunlight. Instead of the prevailing cosmogony
in which eclipses were caused
by Rahu andKetu (identified as the pseudo-
planetary lunar nodes), he explains eclipses in
terms of shadows cast by and falling on
Eclipses
Sidereal periods
Considered in modern English units of
time, Aryabhata calculated the sidereal
rotation (the rotation of the earth
referencing the fixed stars) as 23 hours,
56 minutes, and 4.1 seconds; the modern
Heliocentrism
As mentioned, Aryabhata advocated an astronomical
model in which the Earth turns on its own axis. His
model also gave corrections (the śīgra anomaly) for
the speeds of the planets in the sky in terms of the
mean speed of the sun. Thus, it has been suggested
that Aryabhata's calculations were based on an
underlying heliocentric model, in which the planets
orbit the Sun,
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Aryabhatt and his major invention and works

  • 1.
  • 2. Aryabhata (476–550 CE) was the first of the major mathematician- astronomers from the classical age of Indian mathematics and Indian astronomy
  • 3.
  • 4. : Works . Aryabhatiya :mathematics Place value system and zero Pi as irrational Mensuration and trigonometry Indeterminate equations Algebra :astronomy Motions of the solar system Eclipses Sidereal periods Heliocentrism
  • 5.
  • 6. His most famous work, Aryabhattiya is a detailed text on mathematics and astronomy. The mathematical part of the Aryabhatiya covers arithmetic, algebra and trigonometry. It also contains continued fractions, quadratic equations, sums of power series and a table of Aryabhattiya
  • 8. Place value system and zero The place-value system, first seen in the 3rd-century Bakhshali Manuscript, was clearly in place in his work. He used letters of the alphabet to denote numbers, expressing quantities, such as the table of sines
  • 9. Pi as irrationalAryabhata worked on the approximation for pi and may have come to the conclusion that pi is irrational. How he arrived it?? He wrote that if 4 is added to 100 and then multiplied by 8 then added to 62,000 then divided by 20,000 the answer will be equal to the circumference of a circle of diameter twenty thousand. This calculates to 3.1416 close to the actual value Pi (3.14159)
  • 10. trigonometry In Ganitapada 6, Aryabhata gives the area of a triangle as : tribhujasya phalashariram samadalakoti bhujardhasamvargah that translates to: "for a triangle, the result of a perpendicular with the half-side is the area. Aryabhata discussed the concept of sine in his work by the name of ardha-jya, which literally means "half-chord".
  • 11. find N = 8x+5 = 9y+4 = 7z+1??? Aryabhata's method of solving such problems, elaborated by Bhaskara in 621 CE, is called the kuṭṭaka (कु ट्टक) method. Kuttaka means "pulverizing" or "breaking into small pieces", and the method involves a recursive algorithm for writing the original factors in smaller Indeterminate equations
  • 12. Algebra In Aryabhatiya, Aryabhata provided elegant results for the summation of series of squares and cubes.
  • 14. Motions of the solar system Aryabhatta was aware that the earth rotates on its axis. The earth rotates round the sun and the moon moves round the earth. He discovered the positions of the nine planets and related them to their rotation round the sun.
  • 15. solar and lunar eclipses were scientifically explained by Aryabhata. He states that the Moon and planets shine by reflected sunlight. Instead of the prevailing cosmogony in which eclipses were caused by Rahu andKetu (identified as the pseudo- planetary lunar nodes), he explains eclipses in terms of shadows cast by and falling on Eclipses
  • 16. Sidereal periods Considered in modern English units of time, Aryabhata calculated the sidereal rotation (the rotation of the earth referencing the fixed stars) as 23 hours, 56 minutes, and 4.1 seconds; the modern
  • 17. Heliocentrism As mentioned, Aryabhata advocated an astronomical model in which the Earth turns on its own axis. His model also gave corrections (the śīgra anomaly) for the speeds of the planets in the sky in terms of the mean speed of the sun. Thus, it has been suggested that Aryabhata's calculations were based on an underlying heliocentric model, in which the planets orbit the Sun,
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