Ace - AI Tutor
Ask Our Educators
Textbooks
My Library
Flashcards
Scribe - AI Notes
Notes & Exams
Download App
mar-a arranz

mar-a a.

Divider

Questions asked

BEST MATCH

Biceps femoris has a common insertion and separate origins. True False

View Answer
divider
BEST MATCH

raul converted $2,000 into e-coin in september 2023, in august 2024, when the value of his investment had increased to $3,500, raul decided to purchase a watch using e-coin. he spent the entire holding on the watch. how will raul report this on his tax return?

View Answer
divider
BEST MATCH

A program whose job is to create, process and administer databases is called a ________. Group of answer choices database modeling system database management system data business model system relational model manager

View Answer
divider
BEST MATCH

Don can produce 10 pens or 20 pencils in one hour while Bob can produce 15 pens or 45 pencils in one hour. Which of the following statements is correct? Don has a comparative advantage over Bob in the production of pens Bob has a comparative advantage over Don in the production of pens Don has a comparative advantage over Bob in the production of pencils Neither Bob nor Don can gain from specialization and exchange with each other.

View Answer
divider
BEST MATCH

Which of the following is most true concerning how modern seed companies use conventional breeding to develop bioengineered (GMO) varieties. Select one: a. They still have major investments in conventional breeding and mostly use biotech tools to introgress traits into conventional varieties they develop. b. They no longer employ conventional breeding due to the expense of conventional breeding programs c. Conventional breeding is a minor part of modern seed companies variety development. d. They no longer employ conventional breeding because it is much slower than using biotech methods.

View Answer
divider
BEST MATCH

Overview: • In Teams of typically five students, students are required to perform a mass, energy and exergy analysis of the following power generation or cycle, analytically, and using engineering equation solver (EES) (optional and subject to software availability). Consider as starting point the actual reheat-regenerative Rankine cycle illustrated in Figure 1, with the following base-case operating conditions: P5 = 6 MPa, P7 = 1 MPa, P1 = 20 kPa. T5 = 450°C, T7 = 400°C, T9 = Tsat @ P6, X1 = X3 = 0, $\eta_{pump,is}$ = 80%, $\eta_{turb,is}$ = 85%. Perform the following analyses: • Base-case cycle performance analysis: ? State all problem solving assumptions ? Draw the cycle T-s diagram, including all state points with known data, and after problem solving, calculated data (i.e., property values (P, T)) ? Perform the cycle energy analysis, and tabulate all results, determining: ? At cycle level: the fraction of steam (y) extracted from the high-pressure turbine, the cycle energy total consumption, the cycle total gross and net energy input, the cycle gross and net power output, the cycle first-law efficiency ? At unit level: the energy consumption of each unit, the power output of each cycle unit, the heat duty of each unit. ? Perform the cycle exergy analysis, and tabulate all results, determining: ? At cycle level: the cycle total exergy input, total exergy output, total exergy dstruction, second-law efficiency and exergy efficiency ? At unit level: the exergy input, exergy output, exergy destruction, and second law and exergy efficiency of each unit

View Answer
divider
BEST MATCH

4. Let \{X_1, X_2, ..., X_m\} and \{Y_1, Y_2, ..., Y_n\} be independent random samples of Bernoulli random variables with success probabilities $p_x$ and $p_y$ respectively (the success probability is the probability that the Bernoulli random variable takes on value 1). a. Show that the sample means of X and Y ($\bar{X}$ and $\bar{Y}$) are unbiased estimators of $p_x$ and $p_y$ respectively. b. What are the variances of $\bar{X}$ and $\bar{Y}$? c. What is $\bar{X} - \bar{Y}$ an unbiased estimator for? d. What is the variance of $\bar{X} - \bar{Y}$? e. Show that $\bar{X} - \bar{Y}$ is at least as efficient as $\sum_{i=1}^{m} a_i X_i - \sum_{i=1}^{n} b_i Y_i$ for any constants $a_1, ..., a_m; b_1, ..., b_n$ such that $\sum_{i=1}^{m} a_i = 1$ and $\sum_{i=1}^{n} b_i = 1.$

View Answer
divider
BEST MATCH

b/OneDrive/Documents/ps4%20Su_2020%20(1).pdf 2. Marginal Rate of Substitution Assume Carolyn is given a bundle on her budget constraint where her MRSFC = 2. Also assume the price of a unit of food equals $3 and the price of a unit of clothes equals $6. Should Carolyn buy more food or more clothes to maximize her utility? Why? Explain in detail. 3. Budget Constraints a. Assume that housing and food are the only goods available. A family's budget is $800 a month. Assume the price of food is equal to $4 and the price of housing is equal to $5. Draw the budget constraint for this family. b. Draw the budget constraint if the family is given a TANF grant of $1200 a month and prices and other income are the same as in part A. There is no restriction on how TANF grants may be spent. c. Draw the budget constraint if instead of TANF the family is given a housing voucher worth $1200 a month and prices and other income are the same as in part A. Housing vouchers may only be spent on housing. d. Draw the budget constraint if instead of a housing voucher the family is given public housing worth $1200 a month and prices and other income are the same as in part a. Assume public housing does not cost the family anything. Also assume that if a family lives in public housing, they cannot use their own money to increase the size

View Answer
divider
BEST MATCH

You're making annual payments of $1000 a year for a loan over 10 years (first payment at the end of the first year) at 6\% APR when, suddenly, the credit card company changes the rate to 12\% at the end of the fifth year. What is the future value of the loan at the end of year ten?

View Answer
divider
BEST MATCH

(Residue theorem) Suppose that $\gamma : [0, 1] \to U$ is a nullhomotopic closed pdp with $z_0 \notin \gamma$. Show that we have $\frac{1}{2\pi i} \int_{\gamma} f = W(\gamma; z_0) \cdot Res_{z = z_0} f(z)$. Hint: If $n_0$ is as in Problem 4, note that $(z - z_0)^{n_0} f(z)$ is holomorphic with $n_0$ the order of the pole at $z_0$, and make appropriate use of this in Cauchy's Integral Formula.

View Answer
divider