Polymerase Chain Reaction (PCR) amplification capacity Starting from a single target DNA molecule, how many copies can PCR generate after sufficient cycles under ideal conditions?

Difficulty: Easy

Correct Answer: Millions of copies

Explanation:


Introduction / Context:
PCR is an exponential DNA amplification method. Understanding its scale clarifies why PCR is central to diagnostics, forensics, cloning, and next-generation sequencing workflows.



Given Data / Assumptions:

  • Each PCR cycle ideally doubles the number of target molecules.
  • Typical reactions run ~25–40 cycles.
  • Amplification efficiency can be near 100% early on.


Concept / Approach:
Exponential amplification follows 2^n, where n is the cycle number. Even from a single template, after 30 cycles the theoretical yield is ~1 billion molecules (2^30), commonly summarized as “millions to billions.”



Step-by-Step Solution:
Assume ideal doubling per cycle: copies = 2^n.With 20 cycles: ~1 million (2^20 ≈ 1,048,576).With 30 cycles: ~1 billion (2^30 ≈ 1,073,741,824).Hence, after sufficient cycles, the product amount reaches millions to billions of copies.



Verification / Alternative check:
Real-time qPCR curves demonstrate exponential phase followed by a plateau as reagents deplete; still, millions of copies are routine.



Why Other Options Are Wrong:
“One additional copy” and “hundreds/thousands” underestimate exponential growth. “Only a few dozen” ignores proven reaction dynamics.



Common Pitfalls:
Poor primer design, inhibitors, or suboptimal cycling reduce efficiency; late cycles plateau.



Final Answer:
Millions of copies.

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