Observations during the simulation:
1. If amylase is attached to the amylase inhibitor, it does not break down starch. The amylase-inhibitor complex does not have the ability to break down starch molecules.
2. When the enzyme/inhibitor complex comes into contact with starch, it remains unchanged. The complex does not bind to starch or undergo any reaction.
3. The presence of the amylase inhibitor slows down the rate of the entire reaction. Without the inhibitor, amylase would break down starch rapidly. However, with the inhibitor binding to amylase, its activity is inhibited, resulting in a slower reaction rate.
4. If a couple of maltase molecules are added, they would not have any effect on the reaction. Maltase is an enzyme that specifically breaks down maltose into glucose, and it does not have any interaction with the amylase-inhibitor complex or starch molecules in this simulation. Thus, the addition of maltase molecules would not alter the reaction.
During this simulation, write what you observe. Make sure to include the following as they are worth one point each.
1. If amylase is attached to the amylase inhibitor, will it break down starch?
2. What happens to the enzyme/inhibitor complex when it touches starch?
3. How does the presence of the amylase inhibitor affect the rate of the entire reaction? (Faster or Slower)
4. What would happen if you add a couple of maltase molecules?
3 answers
every prallelagram has opposite sides that are parralel
Observation: Every parallelogram has opposite sides that are parallel.
In a parallelogram, the opposite sides are parallel to each other. This means that if you draw two lines on the parallelogram connecting the endpoints of opposite sides, those lines will never intersect. The parallel nature of the sides can be visualized by extending the sides of the parallelogram in both directions and observing that they never meet or cross each other. This property holds true for all parallelograms, regardless of their size or orientation.
In a parallelogram, the opposite sides are parallel to each other. This means that if you draw two lines on the parallelogram connecting the endpoints of opposite sides, those lines will never intersect. The parallel nature of the sides can be visualized by extending the sides of the parallelogram in both directions and observing that they never meet or cross each other. This property holds true for all parallelograms, regardless of their size or orientation.
1 answer