Convert the polar coordinates to its equivalent Cartesian coordinates`(2,pi)`.

Explanation

To convert the polar coordinates (2, π) to Cartesian coordinates, we will follow these steps:

### Step 1: Identify the polar coordinates
The polar coordinates are given as (r, θ) where:
- r = 2
- θ = π

### Step 2: Use the conversion formulas
The conversion from polar coordinates to Cartesian coordinates (x, y) is done using the following formulas:
- \( x = r \cdot \cos(\theta) \)
- \( y = r \cdot \sin(\theta) \)

### Step 3: Substitute the values of r and θ
Now, we will substitute the values of r and θ into the formulas:
- \( x = 2 \cdot \cos(\pi) \)
- \( y = 2 \cdot \sin(\pi) \)

### Step 4: Calculate the cosine and sine values
We know the following trigonometric values:
- \( \cos(\pi) = -1 \)
- \( \sin(\pi) = 0 \)

### Step 5: Calculate x and y
Now, we can calculate the values of x and y:
- \( x = 2 \cdot (-1) = -2 \)
- \( y = 2 \cdot 0 = 0 \)

### Step 6: Write the Cartesian coordinates
Thus, the Cartesian coordinates corresponding to the polar coordinates (2, π) are:
- \( (x, y) = (-2, 0) \)

### Final Answer
The equivalent Cartesian coordinates are \( (-2, 0) \).

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