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At the basic level, sin is short for the sine function and has the same meaning as in trigonometry. At a more advanced level, in real calculus, it may be defined as the infinite sum of the form
sin(x) = x - x3/3! + x5/5! - x7/7! + ... for angle x measured in radians (NOT degrees).
At an even more advanced level, in complex analysis, sin(x) is the imaginary part of exp(ix) where i is the imaginary square root of -1.
At the basic level, sin is short for the sine function and has the same meaning as in trigonometry. At a more advanced level, in real calculus, it may be defined as the infinite sum of the form
sin(x) = x - x3/3! + x5/5! - x7/7! + ... for angle x measured in radians (NOT degrees).
At an even more advanced level, in complex analysis, sin(x) is the imaginary part of exp(ix) where i is the imaginary square root of -1.
At the basic level, sin is short for the sine function and has the same meaning as in trigonometry. At a more advanced level, in real calculus, it may be defined as the infinite sum of the form
sin(x) = x - x3/3! + x5/5! - x7/7! + ... for angle x measured in radians (NOT degrees).
At an even more advanced level, in complex analysis, sin(x) is the imaginary part of exp(ix) where i is the imaginary square root of -1.
At the basic level, sin is short for the sine function and has the same meaning as in trigonometry. At a more advanced level, in real calculus, it may be defined as the infinite sum of the form
sin(x) = x - x3/3! + x5/5! - x7/7! + ... for angle x measured in radians (NOT degrees).
At an even more advanced level, in complex analysis, sin(x) is the imaginary part of exp(ix) where i is the imaginary square root of -1.
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TaigaAt the basic level, sin is short for the sine function and has the same meaning as in trigonometry. At a more advanced level, in real calculus, it may be defined as the infinite sum of the form
sin(x) = x - x3/3! + x5/5! - x7/7! + ... for angle x measured in radians (NOT degrees).
At an even more advanced level, in complex analysis, sin(x) is the imaginary part of exp(ix) where i is the imaginary square root of -1.
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How is the law of sin used in higher levels of math like calculus or statistics?
The law of sines refers to a relationship between the sides and the angles of a triangle. Consequently, it is used in trigonometry and, to a lesser extent, in geometry. It is not really relevant in calculus or statistics.
Opposite meaning of the word 'sin'?
This word does not have an opposite.
Which is harder calculus or applied calculus?
Calculus; by a long shot.
Which is harder calculus 1 or differential and integral calculus?
Just about all of calculus is based on differential and integral calculus, including Calculus 1! However, Calculus 1 is more likely to cover differential calculus, with integral calculus soon after. So there really isn't a right answer for this question.
Why is calculus important to trigonometry?
In advanced mathematics, familiar trigonometric ratios such as sine, cosine or tan are defined as infinite series. For example, sin(x) = x - x3/3! + x5/5! - ... Such series are used to calculate trig ratios and the proof of their their convergence to a specific value depends on calculus.
