all holder invest only 10 dollar not daily only in 10 day in one month total 30$ slow but with patience

$BOB What if 25000 people dropped just $5 into $BOB? If the current price of 1 Bob is 0.000000072 , what could be its price? The current market cap is 30.74 million dollars a d liquidity is 2.50 million dollars

To estimate the potential price impact of 25,000 people each investing $5 into $BOB, let's break it down step by step.

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🔢 Basic Calculations

✅ Total New Investment

25,000 people × $5 =
$125,000 total investment

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💰 Current Price and Market Cap

Current Price = $0.000000072 per BOB

Current Market Cap = $30.74 million

Liquidity (assumed in DEX pool) = $2.50 million

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🔄 How Does This Impact Price?

Price impact depends on liquidity, supply, and market mechanics.

Let’s estimate the market cap-based price increase (simplified assumption):

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🧮 1. Price Based on Market Cap Increase

If we add $125,000 directly to the market cap:

New Market Cap = 30.74M + 125,000 =
30,865,000 USD

Now, we estimate new price:

\text{New Price} = \frac{30,865,000}{\text{Total Supply}}

We calculate Total Supply using current price and market cap:

\text{Total Supply} = \frac{30,740,000}{0.000000072} ≈ 426,388,888,889,000 \text{ BOB}

Now:

\text{New Price} = \frac{30,865,000}{426,388,888,889,000} ≈ 0.0000000724

🔍 So the price would increase from 0.000000072 to ~0.0000000724

That’s only ~0.55% increase in price.

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📈 2. Price Impact via Liquidity Pool (DEX logic)

In a real DEX like Uniswap, price is affected non-linearly by the size of the buy vs. the liquidity pool.

💧 Liquidity Pool = $2.5 million

$125,000 is 5% of the total liquidity.

In Uniswap-style AMM (Automated Market Maker), price impact is nonlinear. A 5% buy could cause a ~5-10% price increase, depending on slippage and pool balance.

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✅ Final Estimate

Method Estimated New Price

Market Cap $0.0000000724
Liquidity Impact ~$0.000000075 to $0.000000079

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🧠 Summary

If 25,000 people each invest $5 in $BOB:

Total Buy Volume = $125,000

Expected Price Rise = ~5% to 10%

New Estimated Price = ~$0.000000075 to ~$0.000000079