Introduction to Number Precision
In the world of software development, achieving high accuracy in arithmetic operations involving floating-point numbers is crucial. The number-precision library is a powerful tool that provides high-precision computations. This library ensures that the results of arithmetic operations on floating-point numbers are accurate and reliable.
Useful APIs in Number Precision
Here are some of the core APIs provided by the number-precision library with examples:
NP.strip(number)
Removes any unnecessary decimals from a number.
const NP = require('number-precision'); let result = NP.strip(0.09999999999999998); // result will be 0.1 console.log(result);
NP.plus(num1, num2, …)
Performs precise addition of multiple numbers.
const result = NP.plus(0.1, 0.2, 0.3); // result will be 0.6 console.log(result);
NP.minus(num1, num2, …)
Performs precise subtraction of multiple numbers.
const result = NP.minus(1.0, 0.9); // result will be 0.1 console.log(result);
NP.times(num1, num2, …)
Performs precise multiplication of multiple numbers.
const result = NP.times(0.7, 100); // result will be 70 console.log(result);
NP.divide(num1, num2)
Performs precise division of two numbers.
const result = NP.divide(0.3, 0.1); // result will be 3 console.log(result);
NP.round(number, decimalPlaces)
Rounds a number to the specified decimal places.
const result = NP.round(1.005, 2); // result will be 1.01 console.log(result);
Example Application
Let’s create a simple application that demonstrates the usage of these APIs. We will calculate the total price of items in a shopping cart with accurate decimal calculations.
const NP = require('number-precision'); let cart = [ { name: "Apple", price: 0.1, quantity: 3 }, { name: "Banana", price: 0.2, quantity: 2 }, { name: "Cherry", price: 0.3, quantity: 1 } ]; let total = cart.reduce((sum, item) => { return NP.plus(sum, NP.times(item.price, item.quantity)); }, 0); console.log(NP.round(total, 2)); // result will be 0.9
This example showcases how number-precision can be utilized to handle arithmetic operations in real-world applications where precision is crucial.
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