Users can easily manage their crypto portfolio and generate their required tax forms. Our platform performs tax calculations with a high degree of accuracy. We carefully consider complex tax scenarios such as DeFi loans, DEX transactions, gas fees, leveraged trading, and staking rewards. Excellent product, excellent customer service - Jon helped me out back and forth multiple times over several days to help me solve a problem and answer questions about crypto taxes in general. If there are 1 million coins in circulation and if its current price per coin is $1 then its total market cap is $1,000,000.
Cryptocurrency tax calculators work by retrieving data from your exchanges, wallets, and other cryptocurrency platforms. They compute the profits, losses, and income from your investing activity based off this data. First, some analysts believe that there is a lack of transparency in the information about crypto projects. The disparity in the number of coins in circulation or the current price can impact the final figure we conceive as the market cap.
Also, look for teams with good track records and strong backgrounds . If you want to take advantage of the potential for long-term growth in the crypto market, then yes, you should reinvest your profits. However, if you bought 1 bitcoin for $10K but sold half of it at $11K and kept the rest, things get a little trickier because now there are two transactions with different prices involved. The more frequently https://www.coinmama.com/crypto-calculator that interest is calculated and credited, the quicker your account grows. The interest earned from daily compounding will therefore be higher than monthly, quarterly or yearly compounding because of the extra frequency of compounds. Take control of your financial future with information and inspiration on starting a business or side hustle, earning passive income, and investing for independence.
Utah may have regulations on crypto, learn how to buy cryptocurrency legal in Utah. Vermont may have regulations on crypto, learn how to buy cryptocurrency legal in Vermont. Virginia may have regulations on crypto, learn how to buy cryptocurrency legal in Virginia. Washington may have regulations on crypto, learn how to buy cryptocurrency legal in Washington. Wisconsin may have regulations on crypto, learn how to buy cryptocurrency legal in Wisconsin. West Virginia may have regulations on crypto, learn how to buy cryptocurrency legal in West Virginia.
- So, any transactions concerning cryptocurrencies are governed by the same tax principles applied to “Property” as per IRS Publication 544, Sales and Other Dispositions of Assets.
- MacroStrategy, a subsidiary of business intelligence firm MicroStrategy, said it will purchase Bitcoin after obtaining a multimillion dollar loan from Silvergate...
- Import all your cryptocurrency exchange trade history, as well as any transactions made off-exchange.
- At Crypto Head we aim to give people the knowledge to get involved in the fastest moving industry on the planet.
Calculate the value of your crypto currency investment in rupees using this simple bitcoin calculator. It’s nice to talk about the impact of bitcoin in all these abstract terms and all, but you wouldn’t be here if you weren’t interested in numbers. Subtract your long-term capital loss of $7,000 from your long-term capital gains of $50,000. CryptoRank provides crowdsourced and professionally curated research, price analysis, and crypto market-moving news to help market players make more informed trading decisions. If you’re looking for a set of practical and insightful crypto market information and data, we have the analytics tools to suit your business needs.
I was apprehensive about trying to file taxes with my limited knowledge on the topic. With CoinLedger, I was done with the filing process in 10 minutes. The dollar equivalent of the money you spent to make an investment. Click or tap the cryptocurrency drop-down button https://writeablog.net/eogernbwds/some-protocols-usually-provide-returns-in-the-form-of-other-tokens-where-users to search for the currency that you want.
The gain or loss is the difference between your purchase price, known as the basis, and value upon sale or exchange, and tax rates depend on how long you have owned the coin. Trade Deficits—If an economy is spending more than it is earning through foreign trade (goods, services, interest, dividends, etc.), it is operating at a deficit. In other words, it requires more foreign currency than it receives through the sale of exports, supplying more of its own currency than foreigners demand for its products. We may receive financial compensation from these third parties. Notwithstanding any such relationship, no responsibility is accepted for the conduct of any third party nor the content or functionality of their websites or applications.
Should I Reinvest My Crypto Profits?
Because short-term and long-term trades are taxed at different rates, so they are reported separately to the IRS. This means you should also split them up when calculating your crypto capital gains. To calculate your capital gains and losses, you need to track your tax lots.
At Beaxy we offer not only REST API but also FIX API, putting us in a category few exchanges inhabit. FIX API allows up to a million messages a second to be communicated, giving algorithmic traders an advantage. Beaxy offers both in house and Tradingview charting tools with all the indicators you need to chart assets and place trades easily and effectively. Nexo, which is backed by TechCrunch founder Michael Arrington, has introduced several initiatives over the last few months and recently became the first project to accept XRP as collateral. The company which functions as a bridge between the crypto world and the financial world.
Sharp Rebound For Bitcoin Could Trigger More Gains: Analysis
The opinions expressed are the author’s alone and have not been provided, approved, or otherwise endorsed by our partners. Everyone knows that Bitcoin will be issued with a limited number of coins. This is what makes it valuable, as not everyone will be able to get it. Constancy – over time, you can take your gold and metals and exchange them for cash, which in turn can become worthless almost at any time.
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"