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matthew donovan

matthew d.

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BEST MATCH

Pseudorange position calculations using GNSS satellites can be accurate to about ____. Choose the best answer. 200 meters 3 cm 2 km 1 meter

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BEST MATCH

If 9 0 f(x) dx = 37 and 9 0 g(x) dx = 14, find 9 0 [2f(x) + 4g(x)] dx.

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BEST MATCH

8. Why is light of only a specific wavelength emitted when an electron decays from a higher to a lower energy level? (1.0 pt)

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BEST MATCH

e. the higher melting point: $(CH_3)_2CHCH_2CH_3$ $CH_3CH_2CH_2CH_2CH_3$

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BEST MATCH

What contribution in dollars do oranges make to the nominal GDP in year one? Select one: a. 1.00 b. 1.50 c. 2.00 d. 2.50 Table 4-1 Year 1- Quantities & Prices Table 4-2' Year 2- Quantities & Prices Good Quantity Price (each) Good Quantity Price (each) oranges 4 $.25 oranges 4 $.30 nectarines 8 $.70 nectarines 8 $.80 lemons 12 $.30 lemons 10 $.30 tangerines 6 $.50 tangerines 6 $.60 grapefruit 10 $.60 grapefruit 12 $.60 limes 14 $.20 limes 16 $.30 Production in the land of citrus fruits.

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BEST MATCH

Suppose you have $35,000 in wealth. You have the opportunity to play a game called "Big Bet/Small Bet." In this game, you first choose whether you would like to make a big bet of $15,000 or a small bet of $5,000. You then roll a fair die. If you roll a 4, 5, or 6, you win the game and earn $15,000 for the big bet or $5,000 for the small bet. If you roll a 1, 2, or 3, you lose the game and lose $15,000 for the big bet and $5,000 for the small bet. Would you rather lose $2,000 for sure or play Big Bet? Your possible options: You are indifferent between these options. Play Big Bet. There is not enough information to answer this question. Lose $2,000 for sure.

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BEST MATCH

5. (5 points) What would you compare $\sum_{n=2}^{\infty} \frac{2^n}{3^n - n^5 + 1}$ to for a conclusive limit comparison test? A. $\sum_{n=2}^{\infty} \frac{1}{n^5}$ B. $\sum_{n=2}^{\infty} (\frac{3}{2})^n$ C. $\sum_{n=2}^{\infty} (\frac{2}{3})^n$ D. $\sum_{n=2}^{\infty} \frac{1}{n^2}$ E. The limit comparison test can't be used to understand convergence for this series.

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BEST MATCH

2. Find the terminal velocity of viscous and high density oil droplets, relative density = 0.95 and diameter 1mm in water with (relative density = 1 and viscosity 0.001 Pa s). Assume the oil droplets are so viscous that they can be treated as solids.

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4. The future value \(F\) of an amount of money invested in the present \(P\) depends on the interest rate \(i\) and the number of compounding periods \(n\) \(F = P(1 + i)^n\) The units on \(n\) must match the compounding period for \(i\). For example, if the interest is compounded annually, \(n\) must be in years. If the interest is compounded monthly, \(n\) must be in months. Calculate the following in both Excel and in python: a. the future value of $100 invested at 8% interest, compounded annually, for 10 years b. the amount of money that must be invested now at 0.3% interest, compounded monthly, to have $1000 in 25 years c. the length of time that $25 must be invested at 6.25% interest, compounded annually, to grow to $600

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AB=b BC=C AC=Xc Imag. Y, I Loop closure Equation Xc=AB-BC 1. Express the vector equation in complex form 2. Split into two equations; Real (Eqn. 1) and Imag. (Eqn.2); position equations Real X

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