#ETH#BEES BTC ETH Buy Buy Buy with such a low market capitalization, let's all buy together. Consensus on any coin rising is based on everyone. The lower the market capitalization, the greater the opportunity. Bees make sweet honey, which enhances memory. They are hardworking bees; wherever there are flowers, the bees go. They represent beauty. Everyone agrees to buy buy buy, and immediately it turns into 999. $Whales will come right away, still buy buy buy. In the future, wherever life is beautiful, we will go there.
The early players of Ethereum who got on board at 0.31 USD back in the day, peaked at 3007 USD to dump — a paper profit of 9699 times 😱
Sounds scary, right? But actually, ordinary people can replicate this multiple.
What to do? Find a DeFi staking project with an annualized return of 12%, then... do the math: Final amount = Principal × (1.12)^n To reach 9600 times, use the formula: 9600 = 1 × (1.12)^n It will take approximately 81 years to solve.
Um, yes, 81.
Calculate it, it's about the span of three generations - grandpa stakes in, and the grandson can withdraw 9600 times the profit. The premise is that this protocol must survive until then, and your family's network wallet password must be passed down through generations and not be lost.
So, the essence of some "certain returns" is actually just diluting the myth of getting rich into the pension of three generations.
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#ETH#BEES BTC ETH Buy Buy Buy with such a low market capitalization, let's all buy together. Consensus on any coin rising is based on everyone. The lower the market capitalization, the greater the opportunity. Bees make sweet honey, which enhances memory. They are hardworking bees; wherever there are flowers, the bees go. They represent beauty. Everyone agrees to buy buy buy, and immediately it turns into 999. $Whales will come right away, still buy buy buy. In the future, wherever life is beautiful, we will go there.
Sounds scary, right? But actually, ordinary people can replicate this multiple.
What to do? Find a DeFi staking project with an annualized return of 12%, then... do the math:
Final amount = Principal × (1.12)^n
To reach 9600 times, use the formula: 9600 = 1 × (1.12)^n
It will take approximately 81 years to solve.
Um, yes, 81.
Calculate it, it's about the span of three generations - grandpa stakes in, and the grandson can withdraw 9600 times the profit. The premise is that this protocol must survive until then, and your family's network wallet password must be passed down through generations and not be lost.
So, the essence of some "certain returns" is actually just diluting the myth of getting rich into the pension of three generations.