This is a simple form component created using React. It is used to collect data from the user and submit it to the server.
This component has the following features:
| javascript:document.querySelectorAll('div.segment-start-offset').forEach(r => r.remove()) |
| var Gpio = require('onoff').Gpio; //include onoff to interact with the GPIO | |
| var LED = new Gpio(4, 'out'); //use GPIO pin 4, and specify that it is output | |
| var blinkInterval = setInterval(blinkLED, 250); //run the blinkLED function every 250ms | |
| function blinkLED() { //function to start blinking | |
| if (LED.readSync() === 0) { //check the pin state, if the state is 0 (or off) | |
| LED.writeSync(1); //set pin state to 1 (turn LED on) | |
| } else { | |
| LED.writeSync(0); //set pin state to 0 (turn LED off) | |
| } |
| import {cleanup, fireEvent, render} from '@testing-library/react'; | |
| import CheckboxWithLabel from '../CheckboxWithLabel'; | |
| // Note: running cleanup afterEach is done automatically for you in @testing-library/react@9.0.0 or higher | |
| // unmount and cleanup DOM after the test is finished. | |
| afterEach(cleanup); | |
| it('CheckboxWithLabel changes the text after click', () => { | |
| const {queryByLabelText, getByLabelText} = render( | |
| <CheckboxWithLabel labelOn="On" labelOff="Off" />, |
| const handleSubmit = async e => { | |
| e.preventDefault(); | |
| // @TODO - handle validation | |
| // ... | |
| // @TODO - handle submit based on operation | |
| switch (operation) { | |
| case 'add': | |
| console.log(dataType, state); |
| console.log("%c sylish ash ","color: red; background-color: lightblue; border: solid"); |
A Python script using Black-Scholes model to calculate total option premiums for given stock options. Customize with your data and parameters.
Components: Black-Scholes Formula: The calculate_option_premium function implements the Black-Scholes formula, taking into account the current stock price (S), option strike price (K), time to expiration (T), risk-free interest rate (r), and volatility of the underlying asset (sigma). It supports both call and put options.
The Black-Scholes formula is a mathematical model used for calculating the theoretical price of European-style options. The formula for the call option is given by: