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Volume 6, Spring 2008 - Saddleback College

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Fall 2007 Biology 3A Abstracts<br />

with the equation of the line and the R 2 value (Fig 2).<br />

The slope of the line represented the metabolic rate in<br />

different units. The slope (ppm/sec) was multiplied by<br />

the total time the roaches remained in the container to<br />

make the value a measurement only of CO 2 per million<br />

molecules of air:<br />

Slope ppm/sec Time sec = [CO 2 ] ppm<br />

To determine the number of moles of CO 2<br />

within the volume of air in the container, a ratio was<br />

set between the ppm of CO 2 per million molecules of<br />

air:<br />

Parts of CO 2 = Moles of CO 2<br />

Parts of Air Moles of Air<br />

The moles of CO 2 were applied to the Ideal Gas Law to<br />

calculate the volume (L) of CO 2 :<br />

PV = nRT V = nRT<br />

P<br />

The volume of CO 2 produced was converted<br />

to milliliters (mL), divided by the body mass (g) of<br />

each roach, and divided by the duration of the trial<br />

(sec), ultimately yielding the metabolic rate (mL/g/sec)<br />

or (mLg -1 sec -1 ). Calculations were applied to all<br />

roaches and their averages for the three temperatures.<br />

Results<br />

A one way ANOVA test with replication<br />

(ANOVA simple factor) was conducted since there<br />

were three groups to account for. There were<br />

differences between the MR means for the three<br />

temperatures (Figure 1). Standard deviation represents<br />

the probability of the subjects’ results within a group<br />

skewing from a projected mean value (Figure 2). The<br />

combined p-value 2.068 10 -3 is less than the critical<br />

value ( = 0.05). A post hoc test was performed by<br />

GraphPad Software to determine if there was a<br />

considerable difference and between which groups.<br />

Paired p-values—room temperature vs. hot, room<br />

temperature vs. cold, hot vs. cold—are greater than =<br />

0.05, therefore the null hypothesis was not rejected and<br />

the conclusion cannot be drawn stating there is an<br />

association between temperature and metabolic rate.<br />

Mean Metabolic Rate (m L/g/sec)<br />

CO2 Concentration (p p m )<br />

0.00009<br />

0.00008<br />

0.00007<br />

0.00006<br />

0.00005<br />

0.00004<br />

0.00003<br />

0.00002 3500<br />

0.00001<br />

3000<br />

0<br />

2500<br />

2000<br />

1500<br />

1000<br />

500<br />

Figure 2 Mean metabolic rates with corresponding<br />

standard deviation values: room temperature was<br />

3.770 10 -5 ml/g/sec 1.355 10 -5 ; cold<br />

temperature was 2.497 10 -5 ml/g/sec 2.157 10 -<br />

5 ; hot temperature was 6.755 10 -5 ml/g/sec <br />

2.484 10 -5 .<br />

y = 1.2545x + 850.1<br />

R 2 = 0.9984<br />

y = 0.7764x + 916.18<br />

Temperature (C)<br />

R 2 = 0.9848<br />

Room Hot Cold<br />

y = 0.3476x + 1482.4<br />

R 2 = 0.8836<br />

0<br />

400 600 800 1000 1200 1400 1600 1800 2000<br />

Time (sec)<br />

23C 39C 10C Linear (39C) Linear (23C) Linear (10C)<br />

Figure 1 Comparison of average metabolic rates of<br />

roaches from three variables. Elevated temperature<br />

was the highest with 6.755 10 -5 mL/g/sec 9.39 <br />

10 -6 (se); room temperature was 3.770 10 -5<br />

mL/g/sec 4.79 10 -6 (se), elevated; and cold<br />

46<br />

<strong>Saddleback</strong> Journal of Biology<br />

<strong>Spring</strong> <strong>2008</strong><br />

temperature was 2.497 10 -5 mL/g/sec 8.15 10 -6<br />

(se).<br />

Figure 3 Comparison of averaged data from three<br />

temperatures showing slopes and correlation values.<br />

Slopes values converted to mL/g/sec from ppm/sec<br />

represent metabolic rates.<br />

Discussion<br />

G. portentosa rely mainly on carbohydrate<br />

synthesis (Weins & Gilbert, 1995) to provide energy<br />

for metabolism. The measurements of the volume of<br />

carbon dioxide (VCO 2 ) during cockroaches’ calm<br />

states and graphed slopes (ppm/sec) could be converted<br />

into metabolic rate in relation to body masses and the<br />

amount of time they respired (ml/g/sec). The volume of<br />

CO 2 is equal to the volume of oxygen (VO 2 ) because

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