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matthew schroeder

matthew s.

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Given that the fundamental vibrational frequency of the hydrogen molecule, vH2= 4400 cm^-1, calculate the vibrational frequencies of HD and D2.

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c. The marginal propensity to spend out of national income is less than the marginal propensity to consume out of disposable income because so

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y = \frac{1}{2}(x+5)^2 \\ x = \sqrt{y+2} \\ y = \frac{4}{\sqrt{2x^2 - 1}} \\ y = x(x-1)^2 \\ y = 2x(x+2)^2 \\ y = 3x(x-1)^2 \\ y = 4x(x+5)^2 \\ y = 5x(x-1)^2 \\ y = (x+2)^2(x+3)^2

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Solve the equation. Check your solution. 1. \sqrt{x} + 3 = 12 2. x^{1/2} - 4 = 1 3. 3\sqrt{x} + 2 = 6 4. (2x - 3)^{1/2} + 2 = 2 5. 5\sqrt{3x} = 15 6. 3\sqrt{4 - 3x} = 21 7. 7 - \sqrt{x - 4} = -6 8. \sqrt{3x} + 4 + \frac{3}{2} = 3 9. 2(x - 1)^{1/2} - 3 = 7 Solve the equation. Check your solution. 10. \sqrt{x} + 1 = -2 11. 4\sqrt{x} + 2 = 0 12. \sqrt{2x + 7} = 5 13. (x + 4)^{1/3} - 2 = -6 14. 8\sqrt{x} + 3 = 11 15. 3x^{1/3} - 2 = -4 16. -2\sqrt{2x + 5} + 7 = 15 17. \frac{1}{2}(5x + 1)^{1/3} + \frac{5}{2} = 4 18. 6\sqrt{x - 3} + 2 = \frac{1}{2}

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Dorothy has estimated that the daily cost of a good nursing home facility in her area is currently $135 per day. If she needs long-term care services at age 70 and she is currently age 44, how much will the facility cost at that time if inflation averages 5% (use the future value formula of a lump sum)? ? $174. ? $480. ? $241. ? $5796.

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1. a. List the blood vessels involved in the transport of oxygenated, nutrient-rich blood in the pathway outlined below. Then locate each blood vessel on an anatomical model or chart. b. Trace the pathway of blood from the placenta to the right atrium of the fetal heart. placenta ? heart ? right atrium of the fetal

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Question 1 Let $f: [0, c] \rightarrow \mathbb{R}$ be continuous. (a) Sketch the region we integrate over in $\int_0^c \int_0^x f(y) \, dy \, dx$. (b) Use part (a) to change the order of integration and prove that $\int_0^c \int_0^x f(y) \, dy \, dx = \int_0^c (c - y)f(y) \, dy$.

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public class Counter { private int currentValue; public Counter (int initialValue){ this.currentValue = initialValue; } public int getCurrentValue() { return currentValue; } public void resetTo(int value) { this.currentValue = value; } public void countUp(){ this.currentValue++; } public void countDown(){ this.currentValue--; } } public class Product { private double prod; public Product(double initialValue){ prod = initialValue; } public void resetTo(int value) { this.prod = value; } public void multiply(double value){ prod *= value; } public double getProduct(){ return prod; } } Section 8 (Classes and Objects) Suppose we have 2 classes called Counter and Product as shown above. Finish the following program that prints out the product of numbers from 1 to 10 (inclusive) using the objects of these classes (each of which is already created for you) (i.e., DO NOT create any other types of variables!). public static void main(String[] args) { Counter c = new Counter(1); Product p = new Product(1); /* Fill in these lines Logic for multiplying 1 to 10 using the objects p and c (see above) */ }///end main() Output: 3628800.0 Hint: Use a loop and think about what the initialization (using c), condition (using c), update (using c), and process (using p) statements are. It'll be only 2-4 lines of code that you need to write! 46 Write your solution below (Only the required lines, no need of writing main etc. It is already given above)

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Q8 (12 pts): i) At very low temperatures (T) the heat capacity Cv satisfies the following relation where A is temperature independent constant and R is the gas constant (circle the correct one). a) $C_v = AT^3$ b) $C_v = 3R$ c) $C_v = AT^3 + 3R$ d) $C_v = AT^3 - 3R$ ii) Draw temperature dependence of the heat capacity at constant volume ($C_v$-T plot) and show the asymptotic value of $C_v$ above room temperature.

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Part 5 Diode Clipping Circuit A clipper circuit removes some portion(s) of a waveform. Connect the clipping circuit as shown in Figure 6. Set Signal generator, sine wave, 1 kHz and 3 $V_{pp}$. Sketch the waveforms of $V_0$ and $V_1$. Record all voltage levels on the output waveform. Describe your observation and explain the operation. $R_1 = 330 \Omega$ $V_0$ $D_1$ $D_2$ $V_1$

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