સાઇન રિવર્સ ફંક્શન, કોણ એ એક ચિહ્ન છે જે આપેલ સંખ્યાની બરાબર છે,

Noun:

પરિઘ ચિહ્ન,

arcsine's Usage Examples:

theorem Erdős-Wintner theorem Erdős–Turán inequality Erdős–Ulam problem Erdős–Woods number Hsu–Robbins–Erdős theorem Erdős arcsine law Erdős–Moser equation.

trigonometric function sin−1y sin−1(y), sometimes interpreted as arcsin(y) or arcsine of y, the compositional inverse of the trigonometric function.

arcsine y arcsin(x) x sin(y) −1 ≤ x ≤ 1 −π/2 ≤ y ≤ π/2 −90° ≤ y ≤ 90° arccosine y arccos(x) x cos(y) −1 ≤ x ≤ 1 0 ≤ y ≤ π 0° ≤ y ≤ 180° arctangent.

In probability theory, the arcsine distribution is the probability distribution whose cumulative distribution function is F ( x ) 2 π arcsin ⁡ ( x ).

In probability theory, the arcsine laws are a collection of results for one-dimensional random walks and Brownian motion (the Wiener process).

For arcsine, the series can be derived by expanding its derivative, 1 1 − z 2 {\textstyle.

} The inverse function of sine is arcsine (arcsin or asin) or inverse sine (sin−1).

the archaversine (inverse haversine) to h hav(θ) or use the arcsine (inverse sine) function: d r archav ⁡ ( h ) 2 r arcsin ⁡ ( h ) {\displaystyle dr\operatorname.

Arcsine law may refer to: Arcsine distribution Arcsine laws (Wiener process), describing one-dimensional random walks Erdős arcsine law, concerning the.

theory, the Erdős arcsine law, named after Paul Erdős, states that the prime divisors of a number have a distribution related to the arcsine distribution.

arcsine-distributed if Pr [ X ≤ x ] 2 π arcsin ⁡ ( x ) , ∀ x ∈ [ 0 , 1 ] .

It follows that the arcsine function is multivalued: arcsin(0) 0, but also arcsin(0) π, arcsin(0) 2π, etc.

π/2] then sin ⁡ θ {\displaystyle \sin \theta } is in this interval and arcsine is defined there.