Cellular Respiration/ Photosynthesis
Immune system/ Nutrient Cycles
DNA/ Population Dynamics
Action Potentials/Nephron loops
Random
100

In which step of photosynthesis is O2 produced?

When electrons are removed from water

100

Nitrogen atoms withing dissolved nitrates that are absorbed into plant roots may be incorporated into...

A) Nucleic acids

B) Proteins

C) Glucose

D) a & b only

E) A, B, and C


D) a & b only

100

A 3:1 Phenotypic ratio of chlorpyrifos-susceptible (R) to chlorpyrifos-resistant (r) offspring would be predicted by crossing...

Rr X Rr

100

Normally, when the axon of a beetle is at resting potential, you would expect that _________ would be at a greater concentration on the outside of the cell.


Na+

100

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

A) coevolution, natural selection, and mutation

200

 In which step of aerobic cellular respiration are most of the carbons in glucose released as CO2? 


During the Krebs cycle 


200

Once bacteria are covered in antibodies, macrophages engulf those bacteria, using receptors on their surface that recognize the antibodies. The antibodies are produced by what type of cells? 


B-Cells

200

A father and a mother have a colorblind daughter. Since color-blindness is an X-linked recessive trait, the daughter received an allele for color-blindness from... 

Both the father and the mother

200

If an insect pest was treated with an insecticide that completely held Na+ channels open in the axon, you would predict … 


fewer action potentials will occur leading to paralysis.


200

Leptin can cause the body to metabolize glucose without producing ATP.  The mechanism is leptin causing…

a) the electron transport chain to stop. 

b) protons (H+) leaking through the inner mitochondrial membrane 

c) the final electron acceptor to no longer accept electrons. 

d) osmosis of protons (H+) through the outer mitochondrial membrane 



protons (H+) leaking through the inner mitochondrial membrane 


300

If no oxygen is available to an animal cell, which of the following processes will stop first? 


Movement of electrons through the electron transport chain


300

If a blood recipient rejects the blood of a donor, this almost always occurs because the donor and recipient have different

A) antigens on B-Cells

B) antigens on red blood cells

C) concentrations of dissolved oxygen in red blood cells

D) numbers of chromosomes

B) antigens on red blood cells

300

A mouse population in an area of interest totaled to 1000 mice in year one and exactly one year later it was 1100 mice in total. From only this information you could reasonably conclude that...

A) G=

A) G= 100 mice

300

The tarrkawarra is a small Australian rodent capable of surviving without any free drinking water and produces very concentrated urine. Nursing females produce very concentrated milk and drink the urine of their offspring. One should predict that the nephron loops in tarrkawarra are...

very long

300

A rabbit stays in the sunlight for a long time. Eventually the body temperature of the rabbit increases by 5 degrees Celsius. As this happens, the metabolic rate of the rabbit will...

Increase

400

Which product of photosynthesis accepts electrons in the electron transport chain (ETC) during respiration in mitochondria?

Oxygen

400

Organochlorinated compounds in high concentrations are found in the blubber of belugas and are associated with decreased production of antibodies. What is a possible link between OC and antibody production?

A) OC might cause decreased antigen production

B) OC might cause decreased macrophage production 

C) OC might cause decreased activated B-Cell production

D) OC might cause an increase in memory B-Cell

C) OC might cause decreased activated B-Cell production

400

Molly has blood type O. Mike has blood type A. This means their future children's blood types could be

A or O

400

The presence of more sodium ions in the fluid within the nephron loop would cause more water to flow into the nephron loop by the process of...

Osmosis

400

Pat wants to grow 10 pounds of bass in a farm pond. How many pounds of minnows would pat need to maintain the 10 pound bass population?

100 pounds

500

One type of fungi on the log produces a chemical that blocks the electron transport chain within the millipede 

mitochondria.  If a millipede ingests this type of fungi you would predict that the first impact would be that… 

a) glycolysis will stop. 

b) oxygen production will increase. 

c) the proton gradient in the mitochondria will increase. 

d) Na + channels in the neurons will be blocked. 

e)  metabolic water production will decrease. 


e)  metabolic water production will decrease.

500

Nitrogen atoms are present within large biomolecules of secondary consumers because...

A)they are absorbed directly through the gills or lungs of the secondary consumer

B) secondary consumers eat primary consumers

C) secondary consumers absorbed nitrogen atoms directly from the atmosphere

D) secondary consumers eat tertiary consumers

E) chloroplasts within the guts of secondary consumers fix nitrogen into nitrates

B) secondary consumers eat primary consumers

500

In a population of 900 belugas, 10 belugas die. How many whales would be needed to be born in the same year to maintain an r of 0.01?

19

500

Fish that ingest Pfiesteria toxin hace difficulting moving their fins or swimming. You would hypothesize that the toxin could...

Name 2 different possibilites

block Na gates from opening

block acetylcholine receptors

increased acetycholinesterase production

block secretion of acetylcholine 

500

Increases in leptin levels in the body are associated with... 

A) increases in hunger

B) increases in metabolic rate

C) paralysis

D) Mutations

B) increases in metabolic rate