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PRESENTATION ON 
Bernoulli’s Equation
BY 
SYED AHMED ZAKI 
ID:131-15-2169
ABOUT BERNOULLI 
Bernoulli family consists of mathematicians. 
Jacob Bernoulli 
Johann Bernoulli 
Daniel Bernoulli 
Jacob and Johann’s Father is Nicolaus Bernoulli 
And Daniel is the son of Johann’s Bernoulli.They all were from 
Switzerland.Jacob,Johann and Daniel were great 
mathematicians but there egotic nature made them away from 
each other.Their family bonding was not so good.
ABOUT JACOB BERNOULLI 
Born in Basel, Switzerland 1654 and died in 1705 
He is a philosopher by academic degree but was a 
great mathematician by nature. 
He was a great traveller also. 
His differential equation first published in May 1690 
in a paper named “Acta Eruditorum” 
Leibnitz made the substitution method for 
Bernoulli's equation at 1696
EQUATION 
- - - - - - - - - - eqn 1 
This equation is true when n≠ 0 or n ≠ 1 but for any real number. If n=0 or 
n=1 we have linear equation. 
Bernoulli’s differential equation is solved by leibnitz and that is 
[ (1-n )xeqn 1]
EXAMPLE
Presentation on bernoulli
Presentation on bernoulli

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Presentation on bernoulli

  • 2. BY SYED AHMED ZAKI ID:131-15-2169
  • 3. ABOUT BERNOULLI Bernoulli family consists of mathematicians. Jacob Bernoulli Johann Bernoulli Daniel Bernoulli Jacob and Johann’s Father is Nicolaus Bernoulli And Daniel is the son of Johann’s Bernoulli.They all were from Switzerland.Jacob,Johann and Daniel were great mathematicians but there egotic nature made them away from each other.Their family bonding was not so good.
  • 4. ABOUT JACOB BERNOULLI Born in Basel, Switzerland 1654 and died in 1705 He is a philosopher by academic degree but was a great mathematician by nature. He was a great traveller also. His differential equation first published in May 1690 in a paper named “Acta Eruditorum” Leibnitz made the substitution method for Bernoulli's equation at 1696
  • 5. EQUATION - - - - - - - - - - eqn 1 This equation is true when n≠ 0 or n ≠ 1 but for any real number. If n=0 or n=1 we have linear equation. Bernoulli’s differential equation is solved by leibnitz and that is [ (1-n )xeqn 1]