Complex solutions of trigonometric equations and The roots of the equation sin(x) = a

dc.contributor.author	Muhammademinov Alijon Azizjon Ogli
dc.date.accessioned	2026-01-02T11:47:23Z
dc.date.issued	2023-04-26
dc.description.abstract	This article deals with complex solutions of trigonometric equations in an undefined interval. That is, we were taught that trigonometric functions, especially equations such as Sin(x), do not have a solution if they are not in the interval [-1;1]. But in this article, the range of values of Sin(x) is [-1; 1] accepts non-interval states and we will see that they have a complex form
dc.format	application/pdf
dc.identifier.uri	https://geniusjournals.org/index.php/ejpcm/article/view/4073
dc.identifier.uri	https://asianeducationindex.com/handle/123456789/78098
dc.language.iso	eng
dc.publisher	Genius Journals
dc.relation	https://geniusjournals.org/index.php/ejpcm/article/view/4073/3461
dc.source	Eurasian Journal of Physics,Chemistry and Mathematics; Vol. 17 (2023): EJPCM; 80-81
dc.source	2795-7667
dc.subject	Complex number
dc.subject	trigonometric equation
dc.subject	system of equations
dc.subject	area of values
dc.title	Complex solutions of trigonometric equations and The roots of the equation sin(x) = a
dc.type	info:eu-repo/semantics/article
dc.type	info:eu-repo/semantics/publishedVersion
dc.type	Peer-reviewed Article

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