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Smaller mammals use proportionately more energy than larger mammals; that is, it takes more energy per gram to power a mouse than a human. A typical mouse has a mass of 20 g and, at rest, needs to consume 3.0 Cal each day for basic body processes.
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Given that 1 kg = 1000 g, we have: \[ m_{mouse} = 20 g = 20/1000 kg = 0.02 kg \] Show more…
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Smaller mammals use proportionately more energy than larger mammals; that is, it takes more energy per gram to power a mouse than a human. A typical mouse has a mass of $20 \mathrm{g}$ and, at rest, needs to consume 3.0 Cal each day for basic body processes. a. If a 68 kg human used the same energy per $\mathrm{kg}$ of body mass as a mouse, how much energy would be needed each day? b. What resting power does this correspond to? How much greater is this than the resting power noted in the chapter?
Larger animals use proportionately less energy than smaller animals; that is, it Lakes less energy per kg to power an elephant than to power a human. A 5000 kg African elephant requires about 70,000 Cal for basic needs for one day.
Larger animals use proportionately less energy than smaller animals; that is, it takes less energy per $\mathrm{kg}$ to power an elephant than to power a human. A 5000 kg African elephant requires about 70,000 Cal for basic needs for one day. a. If a 68 kg human required the same energy per $\mathrm{kg}$ of body mass as an elephant, how much energy would be required each day?
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