Final answer:
The calculation of A.B depends on the context; if it's simple multiplication of scalar values, A.B is 820.440264 m^2. For a vector dot product, additional information on the vectors' directions is necessary.
Step-by-step explanation:
The student's query involves calculating a value, V, based on the relationship V = A - B - C. The values of A, B, and C are given, but to find A.B (possibly the multiplication of A and B) more context is needed, as the notation is ambiguous; it could mean the dot product in the context of vector operations, or simple multiplication if A and B are scalar quantities. Assuming the student meant the latter (simple multiplication), we would calculate A.B as the product of A and B. Given A is 11.036 m and B is 74.374 m, A.B would be 820.440264 m2.
However, if we assume the student is asking about the vector dot product, then further information about the direction of the vectors would be needed, which is not provided in the question. In the context of physics and vector mathematics, the dot product also known as scalar product is a way to multiply two vectors resulting in a scalar. This dot product is dependent on both the magnitude of the vectors and the cosine of the angle between them.