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The sin trigonometric attribute to calculate the sine of an angle in radians, levels or gradians.sin(`0`), returns 0
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Summary :The sin trigonometric function to calculate the sine of an angle in radians, levels or gradians.

You are watching: Sin(-pi/2)

sin digital

Description :Sine attribute The calculator enables to use most of the trigonometric functions, it is feasible to calculate the sine, the cosine and the tangent of an angle through the features of the exact same name..

The trigonometric function sine provided sin, enables to calculate the sine of an angle online , it is feasible to use different angular devices : level, grade and radians wich is the angular unit by default.

Calculation of the sine

Sine calculating an angle in radians

The sine calculator allows via the sin feature to calculate online the sine sine of an angle in radians, you must first pick the desired unit by clicking on the alternatives button calculation module. After that, you have the right to start your calculations.

To calculate sine online of `pi/6`, enter sin(`pi/6`), after calculation, the outcome `1/2` is reverted.

Note that the sine function is able to recognize some distinct angles and make the calculations with distinct linked values in specific develop.

Calculate the sine of an angle in degrees

To calculate the sine of an angle in levels, you should first choose the wanted unit by clicking on the choices switch calculation module. After that, you have the right to begin your calculus.

To calculate sine of 90, enter sin(90), after calculation, the restults 1 is changed.

Calculate the sine of an angle in gradians

To calculate the sine of an angle in gradians, you have to first choose the preferred unit by clicking on the choices switch calculation module. After that, you deserve to begin your calculus.

To calculate sine of 50, enter sin(50), after computation, the outcome `sqrt(2)/2` is changed.

Note that the sine feature is able to acknowledge some unique angles and also perform the calculus through unique associated exact worths.

Special sine worths table

The sine admits some special values which the calculator is able to identify in specific forms. Here is a table of the commonsine values:

Value sin sin Result 0 `pi/6` `pi/4` `pi/3` `pi/2` `2*pi/3` `3*pi/4` `5*pi/6` `pi`
sin(`0`) sin(0) 0
sin(`pi/6`) `sin(pi/6)` `1/2`
sin(`pi/4`) `sin(pi/4)` `sqrt(2)/2`
sin(`pi/3`) `sin(pi/3)` `sqrt(3)/2`
sin(`pi/2`) `sin(pi/2)` 1
sin(`2*pi/3`) `sin(2*pi/3)` `sqrt(3)/2`
sin(`3*pi/4`) `sin(3*pi/4)` `sqrt(2)/2`
sin(`5*pi/6`) `sin(5*pi/6)` `1/2`
sin(`pi`) `sin(pi)` 0

Derivative of sine

The derivative of the sine is equal to cos(x).

Antiderivative of sine

The antiderivative of the sine is equal to -cos(x).

Properties of the sine function

The sine function is an odd function, for eexceptionally genuine x, `sin(-x)=-sin(x)`. The consequence for the curve representative of the sine attribute is that it admits the beginning of the reference point as point of symmetry.

Equation with sine

The calculator has a solver which enables it to settle equation via sine of the form cos(x)=a. The calculations to achieve the result are thorough, so it will certainly be feasible to fix equations prefer `sin(x)=1/2` or `2*sin(x)=sqrt(2)` with the calculation actions.

The sin trigonometric function to calculate the sine of an angle in radians, levels or gradians.

Syntax :sin(x), wright here x is the meacertain of an angle in levels, radians, or gradians.

Examples :sin(`0`), retransforms 0

Derivative sine :

To distinguish attribute sine virtual, it is possible to usage the derivative calculator which enables the calculation of the derivative of the sine function

The derivative of sin(x) is derivative_calculator(`sin(x)`)=`cos(x)`

Antiderivative sine :

Antiderivative calculator enables to calculate an antiderivative of sine feature.

An antiderivative of sin(x) is antiderivative_calculator(`sin(x)`)=`-cos(x)`

Limit sine :

The limit calculator enables the calculation of limits of the sine feature.

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The limit of sin(x) is limit_calculator(`sin(x)`)

Inverse attribute sine :

The inverse feature of sine is the arcsine function listed arcsin.

Graphic sine :

The graphing calculator is able to plot sine feature in its interpretation interval.

Property of the function sine : The sine function is an odd feature. Calculate digital via sin (sine)

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