Match List I with List II: Choose the correct match:Component List I Formulae List II A. Relative Density I. \( \frac{\sum (\text{Partial intensity} \times \text{Volume of exercises})}{\sum (\text{Volume of exercises})} \) B. Index of Overall Demand II. \( \frac{OI \times AD \times AV}{10,000} \) C. Overall Intensity III. \( \frac{\text{Absolute volume} \times 100}{\text{Relative Volume}} \) D. Partial Intensity IV. \( \frac{HR_P \times 100}{HR_{\text{max}}} \)
This question requires matching specific training components from List I with their corresponding formulae presented in List II. Let's analyze each component and its correct match.
The task involves understanding common metrics used in sports science and exercise physiology and identifying their mathematical representations.
Based on established definitions and the provided options, the correct pairings are:
Formula III is given as: \( \frac{\text{Absolute volume} \times 100}{\text{Relative Volume}} \). This formula represents a ratio comparing the absolute training volume to the relative training volume, expressed as a percentage. In a training context, this could signify how concentrated or 'dense' the training volume is relative to a normalized or expected volume, hence potentially termed 'Relative Density' in this specific framework.
Formula II is: \( \frac{OI \times AD \times AV}{10,000} \). This calculation appears to integrate several training load variables: Overall Intensity (OI), Average Duration (AD), and Average Volume (AV). Multiplying these factors and dividing by a constant (10,000) likely yields a composite score reflecting the overall 'demand' placed on an athlete by a training session or program.
Formula I is: \( \frac{\sum (\text{Partial intensity} \times \text{Volume of exercises})}{\sum (\text{Volume of exercises})} \). This formula calculates a weighted average. It sums the product of each 'Partial intensity' and its corresponding 'Volume of exercises', then divides by the total 'Volume of exercises'. This is the standard method for determining the average intensity across different exercise components, weighted by their volume, thus representing the 'Overall Intensity'.
Formula IV is: \( \frac{HR_P \times 100}{HR_{\text{max}}} \). This formula calculates intensity as a percentage of the maximum heart rate. \( HR_P \) likely represents a specific heart rate measure (e.g., perceived or partial heart rate), and dividing it by the maximum heart rate (\( HR_{\text{max}} \)) and multiplying by 100 gives the intensity level relative to the individual's maximum capacity.
The correct combination, linking each component to its formula, is:
| Component (List I) | Formula (List II) | Explanation |
|---|---|---|
| A. Relative Density | III. \( \frac{\text{Absolute volume} \times 100}{\text{Relative Volume}} \) | Measures training volume concentration relative to a baseline or expected volume. |
| B. Index of Overall Demand | II. \( \frac{OI \times AD \times AV}{10,000} \) | Composite score reflecting total training demand using intensity, duration, and volume. |
| C. Overall Intensity | I. \( \frac{\sum (\text{Partial intensity} \times \text{Volume of exercises})}{\sum (\text{Volume of exercises})} \) | Weighted average intensity calculated across exercises based on volume. |
| D. Partial Intensity | IV. \( \frac{HR_P \times 100}{HR_{\text{max}}} \) | Intensity expressed as a percentage of maximum heart rate. |
A cyclist moves in a velodrome of radius of 80 m. If the coefficient of friction is 0.25, then the maximum speed with which the cyclist can take a turn without leaning inwards is
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