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Answer: The value of [Tex]\frac{1}{cos x}[/Tex] is equal to sec x, where sec x represents the secant function.To find the value of [Tex]\bold{\frac{1}{cos x}}[/Tex], we use the reciprocal trigonometric function known as the secant function, denoted as sec x. The secant of an angle x is defined as the reciprocal of the cosine of that angle:
Therefore, [Tex]\bold{\frac{1}{cos x}}[/Tex] is equivalent to sec x. This relationship is derived from the fundamental trigonometric identity sec x = [Tex]\bold{\frac{1}{cos x}}[/Tex]. The secant function has practical applications in trigonometry, physics, and engineering. It represents the ratio of the hypotenuse to the adjacent side in a right-angled triangle and is a fundamental trigonometric function that is used in various mathematical and scientific contexts. Understanding these trigonometric relationships is essential for solving problems involving angles and sides in trigonometry. Conclusion:The value of 1/cos(x) is equal to sec(x), where sec(x) represents the secant function. The secant of an angle x is defined as the reciprocal of the cosine of that angle, which is expressed as sec(x) = 1/cos(x). Therefore, 1/cos(x) is equivalent to sec(x), a fundamental trigonometric relationship derived from the secant function’s definition. Some Related Questions:How is the secant function related to the cosine function?
Are there any other reciprocal trigonometric functions similar to secant?
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Reffered: https://www.geeksforgeeks.org
Mathematics |
Type: | Geek |
Category: | Coding |
Sub Category: | Tutorial |
Uploaded by: | Admin |
Views: | 14 |