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douglas izaguirre

douglas i.

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Here is a model that shows how this works In this model the enzyme is bringing the yellow and blue substrates together By bring them together and holding them in the right orientation, they can interact in a way that forms a products that is different from either substrate alone In the top example, the enzyme is catalyzing the formation of a bond between two substrates to form a product Enzymes can catalyze all sorts of reactions, including reactions that break substrates apart, like in the bottom panel Many of these functions are physical processes. The way enzymes make reactions easier is because they physically arrange molecules in space that promote them forming bonds or breaking bonds. This is a product of the induced-fit model of enzyme action where the enzymes change shape as they bind to a substrate. By doing this, they stress bonds in molecules, or orient molecules in a way that makes them more likely to bond together, which is how they lower activation energy. Reaction rate is also a result of physics. When temps are cold, molecules don’t have much kinetic energy. Slower moving molecules bump into each other less often or bump into enzymes less often. As temperatures increase, the kinetic energy increases and the molecules react faster because they run into each other more. This is until they reach an optimum at which point, because enzymes are proteins, the heat will start to affect the bonds that hold their tertiary structure together. When the enzyme loses it’s structure, it can’t bond to it’s substrate any more and it loses it’s ability to function. Can you summaries with both shorter sentence and using 7 bullet points

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need to). Use the function type you like the most. Test the function using a bill value of 100 4. And now let's use arrays! So create an array 'bills' containing the test data below 5. Create an array 'tips' containing the tip value for each bill, calculated from the function you created before 6. Create an array 'total' containing the total values, so the bill + tip Test data: Data 1: Test for bill values 275, 40 and 430 Data 2: 125, 555 and 44 Hints: To calculate 20% of a value, simply multiply it by 20/100 = 0.2 Value X is between 50 and 300, if it's >= 50 && <= 300 Remember that an array needs a value in each position, and that value can actually be the returned value of a function! So you can just call a function as array values (so don't store the tip values in separate variables first, but right in the new array)

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Question 3 1 pts Put the following Precambrian events in chronological order from earliest (1) to most recent (11) 1 2 The Big Bang Formation of the Milky Way ga 3 Formation of Earth 4 Formation of the moon 5 Protocell 6 Photosynthesis 7 Great Oxygenation Event 8 Eukaryotes 9 First plants 10 First animals 11 Protocontinents on Earth

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3. Determine the transfer function X2(s)/F(s) for the system shown in Fig. 3. Assume both masses slide on a frictionless surface, and k = 1 N/m.

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start = 1 step = 1 answer = 3 for I = start:step:stop answer = answer - 6 end If stop = 6, calculate the value of answer after the calculated into the answer box below. Answer: -33

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The Chansey company sells a strip of rubber that has a restoring force given by $F = (600 \text{ N/m}^3) x^3$, where $x$ is the distance in m it is stretched from its unstretched length. How much work must be done, in J, to stretch the rubber strip by 25 cm?

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The amount of heat (Q) that can be stored in a material is a function of the material's temperature, its mass m, and its thermal properties. If a material is heated from an initial temperature Ti to a final temperature Tf (assuming no phase transitions are involved), then the heat is expressed as Q = Cm(Tf - Ti).

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(f) \frac{\sqrt{17} - \sqrt{11}}{\sqrt{17} + \sqrt{11}}

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Find the general term of the arithmetic sequence that satisfies a5=6 and a14=42

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c) By considering the charged particle fluxes at the electrodes and the secondary electron yield \(\gamma\), show that the condition for plasma self-sustainment in a tube of length d is \(\alpha d = \ln\left(1 + \frac{1}{\gamma}\right)\) d) i) Using the definition of \(\alpha\) in part b) above and the self-sustainment condition in part c) above, derive the Paschen Law for electrical breakdown. Define all the symbols used. ii) Draw and label a typical Paschen curve and explain the reasons why the breakdown voltage increases on each side of the Paschen minimum.

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