Difference between revisions of "Manuals/calci/COT"
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|Complex(RN,IN,SF) | |Complex(RN,IN,SF) | ||
|5 | |5 | ||
| − | | | + | |6 |
| − | | | + | |- |
| − | |5+ | + | |5+6i |
|- class="even" | |- class="even" | ||
!Complex | !Complex | ||
|5 | |5 | ||
|2 | |2 | ||
| − | | | + | |j |
| − | |5+ | + | |5+6j |
|- class="odd" | |- class="odd" | ||
| Complex | | Complex | ||
| − | | | + | |2 |
| − | | | + | |0 |
| − | | | + | |i |
| − | | | + | |2 |
|- class="even" | |- class="even" | ||
| Complex | | Complex | ||
| − | | | + | |0 |
| − | | | + | |-4 |
| − | | | + | |i |
| − | | | + | | -4i |
|- class="odd" | |- class="odd" | ||
| − | | | + | |Complex |
| − | + | |5 | |
| − | |||
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Revision as of 02:43, 11 November 2013
Demo Study Page
- Where x is the number and it is varying from -1 to 1.
- The value of ASIN(x) is in radians in the range -pi()/2 to pi()/2.
- Calci returns the value of arcsine (inverse sine)is in Radians.
- The number can be a single value or any number of values.
For example, ASIN(0.5,(-0.2),1) gives the arcsine or inversesine values for each element.
Description
Consider x = (-0.8) then, ASIN((-0.8)) is -0.9273
- This function is the Inverse function of Sin in trigonometry.
- It's also called as Cyclometric function.
- ASIN is described as Arcsin of a given number and denoted by (x).
- In ASIN(x) ,x value should be with in -1 & 1.
- To find the angle in degrees, multiply the result angle with 180/PI().
- DEGREES function can also be used.
(x).For example ASIN(-0.8)*180/PI() or DEGREES(ASIN(-0.8)) gives -53.13010235415598
Examples
ASIN(x)
- x is the Number.
| ASIN(number) | Angle(Radian) |
| ASIN(-0.8) | -0.9273 |
| ASIN(1) | 1.5707963267948965 |
| ASIN(0.559) | 0.5931792803038736 |
| Complex(RN,IN,SF) | RN | IN | SF | RESULT |
|---|---|---|---|---|
| Complex(RN,IN,SF) | 5 | 6 | ||
| 5+6i | ||||
| Complex | 5 | 2 | j | 5+6j |
| Complex | 2 | 0 | i | 2 |
| Complex | 0 | |||
| i | -4i | |||
| Complex | 5 | j | Error |
| Name | Effect | Games Found In |
|---|---|---|
| Poké Ball | Regular Poké Ball | All Versions |
| Great Ball | Better than a Poké Ball | All Versions |