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Following are the details given in the question

The probability that a male affected by cancer in his lifetime is 0.4567

The probability that a male has at least one false positive test result is 0.51

As given C implies the male develops some form of cancer in his lifetime.

Therefore, Probability of C is

$P\left(C\right)=0.4567$.

Following are the details given in the question

The probability that a male affected by cancer in his lifetime is 0.4567

The probability that a male has at least one false positive test result is 0.51

So, here we need $P\left(P\right|C)$. But the given information is not sufficient to solve.

Therefore, $P\left(P\right|C)鈥�$cannot be determined.

Following are the details given in the question

The probability that a male affected by cancer in his lifetime is 0.4567

The probability that a male has at least one false positive test result is 0.51

So, here we need $P\left(P\right|C\text{'})$. But the given information is not sufficient to solve.

Therefore, $P\left(P\right|C\text{'})$cannot be determined.

If a test comes up positive, assume that man has cancer or not.

Following are the details given in the question

The probability that a male affected by cancer in his lifetime is 0.4567

The probability that a male has at least one false positive test result is 0.51

Hence, 0.51 man has one wrong positive test result.

We cannot assume and justify the man has cancer or not.

Therefore,

This statement is unpredictable and unjustified.