Crypto Profit Calculator

These are the estimated fees you should use depending on how fast you would like to obtain the first confirmation for a typical transaction. Supports popular coins like Bitcoin Litecoin and Ethereum, but also nearly all altcoins that are actively traded. Compare Bitcoin to gold and other precious metals by checking out the converters for Bitcoin to gold, Bitcoin to silver, Bitcoin to platinum, and Bitcoin to palladium. Enter the number of bitcoins you have, and watch their value fluctuate over time. To use it, you just have to select which cryptocurrency you want to convert, to which one, and the amount to convert. Godex freezes the exchange rate for the duration of the transaction, so that you get exactly the expected amount.

All card value and reward points would be transferred and held in the Samsung Pay app, state that “certain funds may engage in futures contracts based on bitcoin”. It is possible due to the partnership between the Opera web browser and payments firm Wyre, after they have signed in using their username and password. Still, what is crypto currency 4g CEO Michael Saylor revealed that MSTR currently holds over 105,000 bitcoins. His search was limited to stocks with market caps greater than $1 billion, 1998.

Think like this, you have $ 1, would you like to know how much Bitcoin or Ethereum you will buy with this $ 1? The answer is simple; Download the BitConvert – Bitcoin Converter app and start converting. Currencies have existed for several millennia; they arose primarily as a replacement https://www.coinbase.com/learn/crypto-basics/what-is-staking for the ineffective barter trade. The functions that a currency took on were essential to the development of an efficient economy with division of labor. In the beginning, different items were used as currency, including metals, pearls, shells or agricultural products.

Earning in NEXO means you receive interest payments in NEXO Tokens and benefit from up to 2% additional interest on all your holdings. Now you’re earning daily interest that automatically goes into your Savings Wallet. Get access to the Instant Crypto Credit Lines and high-yield ‘Earn Interest’ account anytime, any place with the Nexo Wallet App.

  • From time to time, due to violations of our User Agreement, Coinbase may restrict access to buy/sell services on a customer’s account.
  • Cash-advance interest rates are more than 20 percent on some cards, and the interest starts accruing as soon as you take out the advance.
  • If all of your crypto transactions occur on one exchange, then, gathering the information you need to report cryptocurrency on your tax return should be easy.
  • Looking at individual transactions below, compare how a single transaction across each form of currency equates to kWh, CO2 emissions, and gallons of gas.

You want to compound for one year, with weekends excluded from the time . This means your figure will compound for 365 BUSINESS days, with an end date around 511 days from your start date, depending on when the weekends fall. The option to deduct weekends from the years, months, and days figure you've entered, allows you two options for compounding when excluding weekends. Let's look at each option with an example of a one-year calculation.

"Many options carry extraordinary hidden fees, and some places are just more difficult to negotiate since they are more cash-based than the typical American is used to," Stallings says. The problems that are solved to extract bitcoins are so complex that they require massive amounts of computing power; thus, electricity. On top of that, it has been noted that given the relatively short lifespan of most dedicated machines, crypto mining can generate quite a lot of electro-waste. Finding your cost basisAn important term in cryptocurrency tax is cost basis. It refers to the original value of an asset for tax purposes. It’s very important to keep detailed records of your trades, as it can be difficult to retroactively find and fill in the missing data that may be inflating your gains.

The system optimizes swapping between fiat and crypto currencies within a fraction of a second and creates a deal better than any manual execution. "Many businesses abroad still accept traveler's checks, if they're made out in euros," he says. But, if they are made out in dollars, you'll need to convert them at a bank or currency counter, which can http://fernandohqaj880.almoheet-travel.com/1-bitcoin-fee-estimator-and-calculator-2022-updated mean a fee or a lousy conversion rate. Hotel exchange desks are just as pricey but for a different reason. "The hotels that still offer this service usually give awful exchange rates because the entire process is a hassle for them," Meyers says.

How To Calculate Total Crypto Market Cap?

Both protocols could have the same APR, but the APY can vary wildly based on how often new tokens are continuously added to your initial deposit. In addition, thanks to the widget feature of the BitConvert - Bitcoin Converter application, you can install the application screen on your desktop and make quick conversions. With its user-friendly interface, it allows you to convert between virtual, crypto, or real currencies. The answer is simple; Download the BitConvert - Bitcoin Converter app and start converting.

The following example is for the purposes of estimating CGT on profit made from cryptocurrency. Capital gains are added to your assessable income to become part of your income tax. Capital losses may also impact the net capital gains you need to report.

#3 Electricity Cost

Besides, CoinDesk has the option to convert crypto to fiat or crypto to crypto, and they have several cryptocurrencies for that process. Coindesk crypto converter focuses on determining the rates of exchange between major fiat currencies and cryptocurrencies. The platform is also a straightforward one as you can easily locate the conversion section and understand what is needed of you. To ensure that they have left little or zero room for error, Coindesk has made sure that its conversions have up to six decimal places. Currencies used in different countries are rarely, if ever, exactly equal in value. As a result, exchange rates exist to enable the equal exchange of currencies.

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"