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  1. The Excel ASIN function returns the inverse sine of a number. Purpose. Return the inverse sine of a value in radians. Return value. Angle in Radians. Syntax. =ASIN (number) number - The value to get the inverse sine of. The number must be between -1 and 1 inclusive. How to use.

  2. 17 cze 2024 · The ASIN function in Excel formulas helps you to calculate inverse sine in Excel. If you got a right-angle triangle, the sine value of that angle will be the ratio of the length of the opposite and hypotenuse.

  3. 10 lut 2023 · The inverse sine function in Excel is represented by the ASIN function, not by using the negative power operator ^-1. The correct formula would be: =ASIN(0.5) * (180/PI()) This will give you the correct answer of 30.3 degrees in radians, which you can then convert to degrees by multiplying by 180/PI().

  4. This article describes the formula syntax and usage of the ASIN function, which returns the arcsine, or inverse sine, of a number. The arcsine is the angle whose sine is number. The returned angle is given in radians in the range -pi/2 to pi/2.

  5. If you want to find the sine of 90 degrees, then you should first convert degrees into radians and then use the SIN formula available in Excel. Don’t worry, we are going to look at how to use trigonometric functions in Excel in minutes.

  6. 6 lis 2023 · The ASIN Function returns the inverse sine of a number in radians. To convert it into degrees, multiply by 180 and divide by the PI Function. =C3*180/PI() Try our AI Formula Generator. Generate. ASIN & DEGREES Function. Alternatively, the DEGREES Function can be directly used to convert the radians output into degrees. =DEGREES(ASIN(0.5))

  7. www.exceltip.com › excel-functions › how-to-use-the-asin-function-in-excelHow to use the ASIN Function in Excel

    In this article, we will learn about how to use ASIN function in Excel. SIN function is a Mathematical function to calculate the sine of the angle of a right angled triangle. Sine value of an angle of the triangle returns the ratio of the sides i.e. opposite site ( = y ) / Hypotenuse ( = z ).

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