JavaScript Math hypot( ) Method Last Updated : 15 Jul, 2024 Summarize Comments Improve Suggest changes Share Like Article Like Report The Math.hypot() method in JavaScript is used to calculate the square root of the sum of squares of numbers passed to it as arguments. It is basically used to find the hypotenuse of a right-angled triangle or the magnitude of a complex number. Math.hypot() method uses the formula Math.sqrt(v1*v1 + v2*v2) where v1 and v2 are either the sides of the triangle or the real and complex values. The hypot() is a static method of Math and therefore it is always used as Math.hypot() and not as a method of a Math object created. Syntax:Math.hypot(value1, value2,....)Parameters: The Math.hypot() method accepts a list of numbers as parameters separated by the comma ',' operator. In the above syntax, value1, and value2 are values that the user wants to send to the hypot() method.Return Value: The Math.hypot() method returns the square root of the sum of squares of the passed arguments. It returns NaN if at least one of the arguments cannot be converted to a number. Example 1: When two positive numbers are passed as parameters: JavaScript console.log(Math.hypot(3, 4)); Output5 Example 2: When two negative numbers are passed as parameters: JavaScript console.log(Math.hypot(-3, -4)); Output5 Example 3: When more than two numbers are passed as parameters: JavaScript console.log(Math.hypot(3, 6, 7)); Output9.695359714832659 We have a complete list of Javascript Math Objects methods, to check those please go through this Javascript Math Object Complete reference article.Supported Browsers:Chrome 51 Edge 15 Firefox 54 Safari 10 Opera 38 Comment More infoAdvertise with us S Shubrodeep Banerjee Follow Improve Article Tags : Misc JavaScript Web Technologies javascript-math JavaScript-Methods +1 More Practice Tags : Misc Similar Reads JavaScript Math E Property The Math.E is a property in JavaScript that simply returns the value of Euler's Number, which is nothing but just has a base of the natural logarithm. 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