Difference between revisions of "Manuals/calci/SQRTPI"
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*<math> \pi </math> is a transcendental number and irrational number. | *<math> \pi </math> is a transcendental number and irrational number. | ||
*Being an irrational number, <math> \pi </math> cannot be expressed exactly as a ratio of any two integers, but we can express as the fraction 22/7 is approximate to the <math> \pi </math> value, also no fraction can be its exact value. | *Being an irrational number, <math> \pi </math> cannot be expressed exactly as a ratio of any two integers, but we can express as the fraction 22/7 is approximate to the <math> \pi </math> value, also no fraction can be its exact value. | ||
− | This function will give the result as error when <math> | + | This function will give the result as error when <math>Multiplier<0</math>. |
==Examples== | ==Examples== | ||
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#=SQRTPI(0) = 0 | #=SQRTPI(0) = 0 | ||
#=SQRTPI(5) = 3.963327298 | #=SQRTPI(5) = 3.963327298 | ||
− | #=SQRTPI(-2) = | + | #=SQRTPI(-2) = #N/A (MULTIPLIER > 0 REQUIRED) |
==Related Videos== | ==Related Videos== |
Latest revision as of 03:26, 10 June 2020
SQRTPI(Multiplier)
- is any number.
- SQRTPI(), returns the square root of (number * pi)
Description
- This function gives the square root of .
- The is a mathematical constant with a value approximate to 3.14159.
- In , is the number by which is multiplied. When we are omitting the value of , then it will consider the value .
- is denoted by the Greek letter .
- is a transcendental number and irrational number.
- Being an irrational number, cannot be expressed exactly as a ratio of any two integers, but we can express as the fraction 22/7 is approximate to the value, also no fraction can be its exact value.
This function will give the result as error when .
Examples
- =SQRTPI(1) = 1.772453851
- =SQRTPI(0) = 0
- =SQRTPI(5) = 3.963327298
- =SQRTPI(-2) = #N/A (MULTIPLIER > 0 REQUIRED)
Related Videos
See Also
References