BIOLOGY:CONCEPTS+APPL.(LOOSELEAF)
BIOLOGY:CONCEPTS+APPL.(LOOSELEAF)
10th Edition
ISBN: 9781305967359
Author: STARR
Publisher: CENGAGE L
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Chapter 7, Problem 2CT
Summary Introduction

To determine:

Whether the flight muscles of bar-tailed godwits uses aerobic respiration or fermentation.

Introduction:

Bar-tailed godwit is a migratory bird that migrates from Alaska to New Zealand every year. This bird has the ability to fly continuously for about nine days over the Pacific Ocean. It makes a total flight of about 11,500 kilometers. A bar-tailed godwit was observed to fly continuously without any interference. The flight made by this bird is similar to a human running at the speed of 70km/hr continuously for seven days.

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The bar-tailed godwits is a type of shorebird that makes an annual migration from Alaska to New Zealand and bank.  The birds make each 11,500-kilometer (7,145-mile) trip by flying over the Pacific Ocean in about nine days, depending on weather, wind speed, and direction of uninterrupted, a feat that is comparable to a human running a nonstop seven-day marathon at 70 kilometer per hour (43.5 miles per hour).  Would you expect the flight (breast) muscles of bar-tailed godwits to use mainly aerobic respiration or fermentation?  Explain your answer.
The bar-tailed godwit is a type of shorebird that makes an annual migration from Aaska to New Zealand and back. The birds make each 11,500 kilometer (7,145 mile) trip by flying over the Pacific Ocean in about nine days, depending on weather, wind speed, and direction of travel. One bird was observed to make the entire journey uninterrupted , a feat that is comparable to a human running a nonstop seven-day  marathon at 70 kilometers per hour (43.5 miles per hour). Would you expect the flight (breast) muscles of bar-tailed godwits to use mainly aerobic respiration or fermentation? Explain your answer.
A biology student is investigating the claim that the temperature can be predicted by counting cricket chirps. He has collected data and comes up with the linear model  T=39.2+0.233r, where T is the temperature in degrees Fahrenheit and r is the number of chirps per minute. Interpret the slope of the equation.     The model predicts a decrease of 0.233 degrees for each increase of 1 chirp per minute. The model predicts a decrease of 39.2 degrees for each increase of 1 chirp per minute. The model predicts an increase of 39.2 degrees for each increase of 1 chirp per minute. The model predicts an increase of 0.233 degrees for each increase of 1 chirp per minute.
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