How Does Metabolic Rate Affect Workout Efficiency?

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SUMMARY

The discussion focuses on the relationship between metabolic rate and workout efficiency, specifically for a weightlifter with a basal metabolic rate of 83.0 W. During exercise, his metabolic rate increases to 650 W. It takes approximately 6.3 hours to burn off a 450 Calorie bagel while resting and only 0.714 hours while working out. The mechanical work required to lift a 108 kg barbell 2.00 m is calculated to be 2120 J. To match the metabolic rate increase of 650 W during exercise, the lifter must lift the barbell approximately 18.4 times per minute.

PREREQUISITES
  • Understanding of basal metabolic rate (BMR)
  • Knowledge of mechanical work calculations
  • Familiarity with the concept of Watts as a measure of power
  • Basic principles of energy expenditure during physical activity
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  • Study the principles of energy expenditure in exercise physiology
  • Learn how to calculate mechanical work using the formula Work = mass × height × gravity
  • Explore the relationship between metabolic rate and caloric burn during different activities
  • Investigate the implications of metabolic rate on workout efficiency and performance
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Fitness enthusiasts, exercise physiologists, weightlifters, and anyone interested in optimizing workout efficiency through understanding metabolic rates.

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A weightlifter has a basal metabolic rate of 83.0 W. As he is working out, his metabolic rate increases by about 650 W.

(a) How many hours does it take him to work off a 450 Calorie bagel if he stays in bed all day? answer: 6.3hours


(b) How long does it take him if he's working out answer: 0.714hours


(c) Calculate the amount of mechanical work necessary to lift a 108 kg barbell 2.00 m.
answer: 2120 J I got this one covered. Work equals =(mass)(height)(gravity) = 2118.96.

(d) He drops the barbell to the floor and lifts it repeatedly. How many times per minute must he repeat this process to do an amount of mechanical work equivalent to his metabolic rate increase of 650 W during exercise?
answer: 18.4


Ok I listed the answers, and I need help reverse engineering these problems.
My book doesn't show any real examples of this problem.
There was one problem similar to this and the solution manual skipped over it! Lol.

I need help solving this problem, I don't even know where to start to be honest, it's like this question was just thrown in there to try to shove something in the last minute.

The only equation I can come up with that is even remotely close to what I need is

Change of U/Change of time=(Q/Change of time)+(W/change of time)

No matter how I try this I can't solve any of the answers! Help please.
 
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A Watt is a measure of how much work is done in a particular amount of time.

The questions you're having trouble with are all asking how long it takes to do a certain amount of work.
 

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