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Let's analyze and answer each part of the question based on the given data. Here’s the solution step-by-step:

### 1. Identifying Market Equilibrium Price (Part a)
The market equilibrium price is where the **quantity demanded** equals the **quantity supplied without tax**.

From the table:
- At **$15 per bottle**, the **quantity demanded (250 million bottles)** equals the **quantity supplied without tax (250 million bottles)**.

Thus, the **equilibrium price is $15**.

### 2. Filling the Table for Quantity Supplied After Tax (Parts b, c, d, e)
With a tax of **$3 per bottle**, the supply curve effectively shifts upward by $3. This change affects the **quantity supplied after tax**. We’ll adjust each supply value as if the price is $3 higher for suppliers.

**Calculation for each row:**
- At $15, the quantity supplied was 250 million bottles without tax. With a $3 tax:
  - Quantity supplied after tax at $15 is the same as quantity supplied without tax at $18, which is **400 million bottles**.
- At $16, the new quantity supplied after tax corresponds to quantity supplied without tax at $19 (not provided).
- Continue this pattern to complete the table.

###

The following shows the demand and supply schedule for bottled coffee in City X. Using this table, determine the market equilibrium price and answer questions regarding the impact of a $3 tax per bottle. Calculate new quantities supplied, the price paid by buyers, the price received by sellers, and the tax burden distribution.

This exercise involves determining the market equilibrium price for bottled coffee in City X and assessing the effect of a $3 tax per bottle. It covers the core concepts of supply and demand shifts, calculating tax impact, and understanding consumer and producer burden.

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