Suppose r=3.8 and d=163. The solution is at the intersection of Cutting and Raking.

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BlackTom AI · Accepted Answer

The question is a true/false statement claiming: 'Suppose r=3.8 and d=163. The solution is at the intersection of Cutting and Raking.'
Option 1: True. This would assert that, given r and d values, the locus or solution point lies precisely at where the 'Cutting' and 'Raking' lines (or features) cross. Without additional context about what r, d, Cutting, and Raking represent (for example, which equations or diagrams define those terms, and how r and d influence the solution path), there is no inherent guarantee that the intersection of Cutting and Raking is the correct solution. Therefore, claiming it as true would rely on missing assumptions or specific problem structure that isn’t provided here, making this option questionable.
Option 2: False. This option denies that the intersection of Cutting and Raking is the solution. Given typical problems, the solution is determined by how r and d relate to the underlying model, and the correct intersection is often a different pair of features or lines, or possibly a point that does not correspond to the simple intersection of Cutting and Raking. Since the supplied answer indicates False, this explanation aligns with the idea that the stated intersection is not guaranteed to be the solution when r and d take the given values, and there must be some other criterion or intersection that actually solves the problem.
If we had the original definitions or a diagram, we could point to the exact reasoning: identify what r and d control, translate those into the governing equations, and then determine which pair of features intersects at the solution. In the absence of that, we evaluate the claim as lack of justification: asserting a specific intersection as the solution is not supported by the information provided, so the statement is not reliable.

COMM_V 190 101-104 2025W1 2025W1 COMM 190 Final Exam - TUE Dec 09 2025 - Requires Respondus LockDown Browser

Suppose r=3.8 and d=163. The solution is at the intersection of Cutting and Raking.

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