the car was bought for $21,000, and is losing 12% of its value each year (option C)
Step-by-step explanation:
The given model:

The value in the bracket is less than 1. So, it exponential decay
For exponential decay:

comparing both equations:

r = 12%
The dcay means a deduction in original amount
Hence, the car was bought for $21,000, and is losing 12% of its value each year (option C)