What is the difference between probability of kill (Pk) and probability of individual hit (PHi) in gunnery?

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Multiple Choice

What is the difference between probability of kill (Pk) and probability of individual hit (PHi) in gunnery?

Explanation:
In gunnery, two different probabilistic outcomes are tracked: whether a shot lands on the target, and whether that landing actually destroys the target. Hitting is a prerequisite for a kill, but not every hit ends in destruction. The correct idea is that the probability of a kill is the chance that a single shot both lands and produces a lethal effect. So the probability of kill is the likelihood that the shot hits times the chance that a hit actually destroys the target (which depends on target vulnerability, damage state, and weapon effectiveness). If a hit is always lethal, kill probability would equal hit probability; more commonly, kill probability is smaller because some hits do not result in a kill. For example, if the chance to hit is 0.4 and the hit has an 0.8 chance of causing a kill, the kill probability is 0.4 × 0.8 = 0.32. This distinction clarifies why one term describes landing a hit and the other describes producing a destruction result. Chances that aren’t about hitting or killing—such as radar probability versus manual aiming—don’t define these terms. And the two concepts are not identical; they describe different stages of the lethality process.

In gunnery, two different probabilistic outcomes are tracked: whether a shot lands on the target, and whether that landing actually destroys the target. Hitting is a prerequisite for a kill, but not every hit ends in destruction.

The correct idea is that the probability of a kill is the chance that a single shot both lands and produces a lethal effect. So the probability of kill is the likelihood that the shot hits times the chance that a hit actually destroys the target (which depends on target vulnerability, damage state, and weapon effectiveness). If a hit is always lethal, kill probability would equal hit probability; more commonly, kill probability is smaller because some hits do not result in a kill.

For example, if the chance to hit is 0.4 and the hit has an 0.8 chance of causing a kill, the kill probability is 0.4 × 0.8 = 0.32. This distinction clarifies why one term describes landing a hit and the other describes producing a destruction result.

Chances that aren’t about hitting or killing—such as radar probability versus manual aiming—don’t define these terms. And the two concepts are not identical; they describe different stages of the lethality process.

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