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lisa johnson

lisa j.

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Which example best fits the description of natural selection? After a hurricane, the frequency of spider colonies that are aggressive increases from what it was before, due to differential survival. Flies obtained on the south side of an island are bigger than those found on the north side. The fossil record shows a decrease in body size in a group of snails over the course of a million years. Breeders have increased the milk yield content of cattle over the course of a dozen generations.

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Developing operational definitions for concepts, constructs, and variables is the task of which stage:

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You are given the following circuit comprising two resistors ($R$), one capacitor ($C$), and one inductor ($L$).

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Y X 10 5 6 3 7 6 3 4 4 2 a) Estimate the relationship between Y and X using OLS; that is, obtain the intercept and slope estimates in the equation. (15 points) $\hat{Y} = \hat{\beta_0} + \hat{\beta_1}X$ Comment on the direction of the relationship. Formulas: $\hat{\beta_1} = \frac{\sum_{i=1}^{n}(x_i - \bar{x})(y_i - \bar{y})}{\sum_{i=1}^{n}(x_i - \bar{x})^2}$; $\hat{\beta_0} = \bar{y} - \hat{\beta_1}\bar{x}$ b) Compute the fitted values and residuals for each observation, and verify that residuals sum to zero. This situation is consistent with which of the assumptions of OLS? (Hint: $\hat{u} = y_i - \hat{y}_i$) (10 points) c) Calculate $R^2$ and interpret the result. ($R^2 = 1 - \frac{SSR}{SST}$; $SSR = \sum_{i=1}^{n}(\hat{u})^2$; $SST = \sum_{i=1}^{n}(y_i - \bar{y})^2$; $\hat{u} = y_i - \hat{y}_i$) (15 points)

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3 Imagine a scenario where a cylindrical cup of diameter D and height H is pushed vertically downward (open end first) into a pool of water. Interestingly, the level of the water inside of the cup is not the same as that on the outside. Find a relationship for the height the water rises in the cup, $l$, as a function of the depth the cup is pushed into the water, $d$. Assume the temperature of the air in the cup remains constant. How would this answer change if the cup was instead square with sides length D? Generally, how would this answer change if it were done in saltwater instead of fresh water?

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8. Gravel moves without slipping at 6.0 m/s down a conveyer that is tilted at 15°. The sand enters a bucket below the end of the belt. What is the horizontal distance $d$ between the conveyer belt and the bucket?

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a) Now, you want to add some nice resonant phosphor bronze strings to your instrument. Phosphor bronze has a Young's modulus of 100 GPa, and a yield strength of 400 MPa. You have 200 mm of string and the diameter of the long columnar shape of the string is 25 mm, but you need to apply load when you insert the string into the instrument and tune it so it is at the correct pitch. The load that you apply is half of the yield strength. How long is the string after you deform it to correctly tune it? b) Turns out you need to remove some material from your string to make them easier to pluck and to achieve the perfect pitch - you decide to use the turning operation. Assuming that this is an electrolytic type of copper phosphor bronze, what is the motor rating if you want your final string diameter to be 12 mm in a single pass, your feed is 0.002 in/rev, the cutting speed is 320 ft/min, and the machining efficiency is 75%? Please give your answer in kW. c) Turns out that the efficiency of the motor dropped dramatically after a practice run where you got a string stuck in the gears, and instead of fixing the lathe, you decide to go ahead and keep on machining. Instead of one pass to cut the diameter down to 12 mm, you can do passes with the same depth of cut. How low of a motor efficiency can you have to achieve this?

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3.1 The Non-Inverting Amplifier For the non-inverting amplifier in Fig. 2, make the following calculations: 1. Calculate $v_{out}$ when $R_s = 2.2 \text{ k}\Omega$, $R_f = 1 \text{ k}\Omega$, and $v_{in} = 5 \text{ V}$. Determine the closed-loop gain $A_v$. 2. Repeat step 1 with a $1 \text{ k}\Omega$ resistor connected from the output of the op-amp at $v_{out}$ to the reference node. 3. Now remove the $1 \text{ k}\Omega$ output resistor, and repeat step 1, this time with $R_f = 8.2 \text{ k}\Omega$.

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ssults of the experiment" RC circuit" shown, answer the following: T(Sec.) Vc (V) 0.00 12 5.00 11.9 10.00 11.8 15.00 11.5 20.00 11.3 25.00 10.5 30.00 10.1 35.00 9.2 40.00 8 45.00 6.6 a. Make a graph? b. Is it charging or discharging? c. If C=400nF what is the max Q?

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Write a procedure "hamming" (ascii, encoded) that converts the low-order 7 bits of ascii into an 11-bit integer codeword stored in encoded. Please show the steps.

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