--- title: Random Method --- ## Random Method The JavaScript `Math.random()` method is an excellent built-in method for producing random numbers. When `Math.random()` is executed, it returns a random number that can be anywhere between 0 and 1. The 0 is included and 1 is excluded. ### Generating a random floating point number between 0 and 1 The `Math.random()` method will return a floating point (decimal) number greater than or equal to 0 and less than (but never equal to) 1. In other words `0 <= x < 1`. For example: ```JavaScript console.log(Math.random()); // 0.7069207248635578 console.log(Math.random()); // 0.765046694794209 console.log(Math.random()); // 0.14069121642698246 ``` (Of course, the numbers returned will be different every time. This will be assumed for all following examples - different results will happen on each pass.) To get a random number between a larger range multiply the result of `Math.random()` by a number. ### Generating a random floating point number between 0 and a specified max Usually you do not need random numbers between 0 and 1 - you need larger numbers or even integers. For example, if you want a random floating point number between 0 and 10, you could use: ```JavaScript var x = Math.random()*10; console.log(x); // 4.133793901445541 //In function form function randomFloatZeroToMax(max){ return Math.random()*max; } ``` ### Generating a random floating point number within a range If you need a random floating point number that ranges between two specific numbers, you could do something like this: ```JavaScript var min = 83.1; var max = 193.36; var x = Math.random()*(max - min)+min; console.log(x); // 126.94014012699063 //In function form function randomFloatInRange(min, max){ return Math.random()*(max - min)+min; } ``` ### Generating a random integer between 0 and a max Often you need integers. To do this you will have to use some other methods from the `Math` object, `Math.floor()` (rounds down to the nearest integer) and `Math.ceil()` (rounds up to the nearest integer). For example, if you need to select randomly from an array of 10 elements, you would need a random number between 0 and 9 inclusive (remember that arrays are zero indexed). ```JavaScript var x = Math.floor(Math.random()*10); console.log(x); // 7 //In function form function randomIntZeroToMax(max){ return Math.floor(Math.random()*max); } ``` (Remember that `Math.random()` will never return exactly 1, so `Math.random()*10` will never return exactly 10. This means that after rounding down, the result will always be 9 or less.) ### Generating a random integer between 1 and a max If you need a random number with the minimum number being 1 (for example picking a random day in January) you could use the `Math.ceil()` method. ```JavaScript var x = Math.ceil(Math.random()*31); console.log(x); // 23 //In function form function randomIntOneToMax(max){ return Math.ceil(Math.random()*max); } ``` Another way would have been to use the previous function (using `Math.floor()`) and add 1 to it: ```JavaScript var x = Math.floor(Math.random()*31)+1; console.log(x); // 17 //In function form function randomIntInRange(min, max){ return Math.floor(Math.random()*(max-1))+1; } ``` ### Generating a random integer within a range Lastly, occasionally you need a random integer between two specific integers. For example, if you are trying to pick raffle tickets and you know the numbers of the lowest and largest number: ```JavaScript var min = 1718; var max = 3429; var x = Math.floor(Math.random()*(max-min+1)+min); console.log(x); //2509 //In function form function randomIntInRange(min, max){ return Math.floor(Math.random()*(max - min)+min); } ``` ### How random is Math.random()? It may be pointed out that the number returned by `Math.random()` is a pseudo-random number as no computer can generate a truly random number, that exhibits randomness over all scales and over all sizes of data sets. However, the pseudo-random number generated by `Math.random()` is usually sufficient for the needs of nearly any program you may write. The not-truly-randomness only becomes apparent in astronomically large number sets or when uncommonly precise decimals are needed. ### More Information: - Documentation: MDN