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2. In the tripeptide structure below, i. Label the alpha carbon with a * and box the peptide bonds. ii. Identify the amino acids that makes up this tripeptide. iii. Circle the R groups and classify them as polar, nonpolar, acidic, hydrophobic, ionic, etc... iv. How many hydrolysis reaction is required to obtain the individual amino acids.

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Photorespiration occurs when rubisco Binds to CO2.Is used to generate ATP Binds to 02 Denatures

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Species often develop traits that help them survive and thrive in their environments. For example, desert plants have thick leaves to store water, allowing them to survive in hot, dry climates. Give an example of an adaptive trait in an animal, plant, or microorganism, and explain how it helps the organism survive.

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When a depressed individual suddenly experiences a significant, inexplicable lightening of mood, the mood change is usually indicative of a move toward better psychological health.

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If you buy a new bicycle for $363 and the sales tax is 11%, what is your total bill? The total bill is $ (Round to the nearest cent as needed.)

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Problem 2 (60 pt). One kmole ( N ) of argon gas at T_(1)=300K is initially confined to half of an insulated and stationary rigid tank. The other half is evacuated. The volume (V) in each half is 0.2m^(3). The partition between the two halves is removed, and the argon expands to fill the entire tank. Assume that the constant volume heat capacity for argon under ideal gas conditions is ((3)/(2))R. (10 pt) What is the energy balance for this process? (10 pt) What is the appropriate departure function to be used with the van der Waals equation of state for this process? (30 pt) Calculate the final gas temperature, T_(2)(K), assuming that argon is a real gas. Use the van der Waals equation of state in your calculations. For argon, the van der Waals constants are a=0.1355J(m^(3))/(m)ole^(2) and b=0.03201 liter/mole. Solve using an integral from the attached list. (10 pt) Calculate the final gas temperature, T_(2)(K), assuming argon is an ideal gas. Problem 2 (60 pt). One kmole (N) of argon gas at T1 = 300 K is initially confined to half of an insulated and stationary rigid tank. The other half is evacuated. The volume (V) in each half is 0.2 m3. The partition between the two halves is removed, and the argon expands to fill the entire tank. Assume that the constant volume heat capacity for argon under ideal gas conditions is (3/2)R (10 pt) What is the energy balance for this process? (10 pt) What is the appropriate departure function to be used with the van der Waals equation of state for this process? (3o pt) Calculate the final gas temperature, T2 (K), assuming that argon is a real gas. Use the van der Waals eguation of state in your calculations. For argon, the van der Waals constants are a = 0.1355 J m3/mole2 and b = 0.03201 liter/mole. Solve using an integral from the attached list. 1o pt) Calculate the final gas temperature,T2 (K), assuming argon is an ideal gas evacva Arson 2 V

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4. For each series, determine all integer values of k (if an (Note: For part b assume that k > 0 since otherwise the a. Ex=1 b. Σ. 1 sin n n nk (-n-k)n+k (n+k)!

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Simplify the following into a single logarithm: 3log(6) + 2log(x) $\log(\frac{3 \cdot 6}{2x})$ $\log(\frac{6^3}{x^2})$ $\log(6^3x^2)$ $\log(3 \cdot 6 \cdot x^2)$ $\log(3 \cdot 6 \cdot 2x)$

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4. Describe what you think may be the most interesting and useful new input or output techniques that were discussed in class. Explain why you find it the most interesting and why you think it will be the most useful.

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A non-homogeneous soil deposit consists of a silt layer sandwiched between a fine-sand layer at top and a clay layer below. Permeability of the silt layer is 10 times the permeability of the clay layer and one-tenth of the permeability of the sand layer. Thickness of the silt layer is 2 times the thickness of the sand layer and two-third of the thickness of the clay layer. The ratio of equivalent horizontal and equivalent vertical permeability of the deposit is

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