As a data analyst for your company's corporate wellness program, you are reviewing the algorithm used to track employee fitness. The algorithm's baseline rule states that the number of calories burned ($c$) varies directly with the time spent exercising ($t$). Which of the following general formulas must you recall to correctly represent this direct variation relationship, where $k$ represents the constant of variation?

As a Wellness Program Coordinator for your company, you are using a mathematical model to help employees track their fitness goals. In this model, the number of calories burned varies directly with the time spent exercising. Match each mathematical term to its correct role in the calorie-tracking formula.

To ensure consistency in a company's fitness tracking database, analysts must follow a standardized sequence of steps when modeling calorie burn as a direct variation of exercise time. Arrange the steps of the problem-solving strategy in the correct order to determine the number of calories burned ($c$) for a target exercise time ($t$).

As a wellness coordinator for a corporate fitness initiative, you are using a direct variation model to calculate employee rewards based on exercise. In the model derived from Arnold's workout data, the specific equation is $c = 4.8t$. If an employee logs a session of ${}90$ minutes, the total number of calories ($c$) burned according to this specific model is ____.

In a corporate wellness program, the number of calories burned ($c$) is modeled as varying directly with exercise time ($t$). Based on benchmark data where 312 calories were burned in 65 minutes, the constant of variation $k$ for this specific relationship is 4.8.