Which statement correctly describes the relationship between TQ and TLE?

Which statement correctly describes the relationship between TQ and TLE?

• A. TQ is inverse of TLE.
• B. TQ equals TLE.
• C. TQ is the sum of TLE components.
• D. TQ has no relation to TLE.

Answer: (A)

The main idea is that TQ and TLE have an inverse relationship: when one goes up, the other goes down in a proportional way. If TQ is the inverse of TLE, their product stays constant (often 1, if units are set that way). So as TLE increases, TQ becomes smaller, and as TLE decreases, TQ becomes larger. For example, if TLE is 4, TQ would be 0.25 (assuming the constant is 1); if TLE is 2, TQ is 0.5; if TLE is 0.5, TQ is 2. This is different from a situation where they are equal (that would mean TQ tracks TLE directly), or where TQ would be the sum of TLE components, or where there’s no relationship at all. The reciprocal relationship best fits the idea that one offsets the other in a balanced way.

The main idea is that TQ and TLE have an inverse relationship: when one goes up, the other goes down in a proportional way. If TQ is the inverse of TLE, their product stays constant (often 1, if units are set that way). So as TLE increases, TQ becomes smaller, and as TLE decreases, TQ becomes larger. For example, if TLE is 4, TQ would be 0.25 (assuming the constant is 1); if TLE is 2, TQ is 0.5; if TLE is 0.5, TQ is 2. This is different from a situation where they are equal (that would mean TQ tracks TLE directly), or where TQ would be the sum of TLE components, or where there’s no relationship at all. The reciprocal relationship best fits the idea that one offsets the other in a balanced way.