Kokand university

FIRST-ORDER LINEAR DIFFERENTIAL EQUATIONS. BERNOULLI'S DIFFERENTIAL EQUATION

Authors

  • Memonova Gulnoza Nazrikulovna

    General secondary school teacher numbered 80th

DOI:
https://doi.org/10.54613/ku.v1i1.408
Keywords:
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Abstract

The first-order linear differential equation is an important topic in the field of differential equations. This scientific paper provides an introduction to these equations, explaining what they are and how to solve them. Additionally, we delve into the Bernoulli differential equation and its transformations, which are a specific type of first-order nonlinear differential equation that can be transformed into a linear equation.

References

Edwards, C. H. (2010). Differential equations and linear algebra. Pearson.

Pelesko, J. A., & Bernstein, D. H. (1998). Bernoulli's differential equation revisited. Mathematical and Computer Modelling, 27(6), 49-59.

Simmons, G. F., & Krantz, S. G. (2006). Differential equations with applications and historical notes. McGraw-Hill.

Stewart, J. (2015). Calculus: Early transcendentals. Cengage Learning.

Tenenbaum, M., & Pollard, H. (1985). Ordinary differential equations. Dover Publications.

Mulaydinov, F., & Solidjonov, D. Virtual va to’ldirilgan reallik texnologiyalari. Tamaddun–2022.

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Published
2023-05-15
Issue
2023: TA’LIM SIFATI – YANGI O‘ZBEKISTON TARAQQIYOTINI YANADA YUKSALTIRISHNING MUHIM OMILI
Section
ANIQ VA TABIIY FANLAR TA`LIMIDA ERISHILGAN YUTUQLAR VA ISTIQBOLLI VAZIFALAR
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Copyright (c) 2023 QO‘QON UNIVERSITETI XABARNOMASI

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This work is licensed under a Creative Commons Attribution 4.0 International License.

How to Cite

FIRST-ORDER LINEAR DIFFERENTIAL EQUATIONS. BERNOULLI’S DIFFERENTIAL EQUATION. (2023). QO‘QON UNIVERSITETI XABARNOMASI, 1(1), 89-91. https://doi.org/10.54613/ku.v1i1.408