Ace - AI Tutor
Ask Our Educators
Textbooks
My Library
Flashcards
Scribe - AI Notes
Notes & Exams
Download App
ryan carroll

ryan c.

Divider

Questions asked

BEST MATCH

McKinney Solvents produces a wide variety products for the manufacturing industry. The standard mix for producing a single batch of 100 gallons of its biggest selling product is as follows: Input Chemical Quantity (in gallons) Cost (per gallon) Total Cost X-1 22.5 $ 84 $ 1.890 X-2 40 59 2,360 X-3 62.5 50 3.125 125 $ 7,375 There is a standard 20 percent loss in liquid volume during processing due to evaporation. The finished liquid is put into 10-gallon containers for sale. Thus, the standard material cost for a 10-gallon container is $737.50 [= ($7,375 ÷ 100 gallons) × 10 gallons per container]. The actual quantities of direct materials and the cost of the materials placed in production during March were as follows (materials are purchased and used at the same time): Input Chemical Quantity (in gallons) Total Cost X-1 13,050 $ 937,800 X-2 20,250 1,259,700 X-3 30,750 1,657,000 64,050 $ 3,854,500 A total of 5,170 containers (51,700 gallons) were produced during March. Required: Calculate the total direct material variance for the liquid product for the month of March and then further analyze the total variance into: a. and b. Materials price and efficiency variances and materials mix and yield variances. Note: Do not round intermediate calculations. Indicate the effect of each variance by selecting "F" for favorable, or "U" for unfavorable. If there is no effect, do not select either option. Answer is complete but not entirely correct. Direct Material Input Chemical Mix Variance Yield Variance Efficiency Variance Purchase Price Variance X-1 $ 11,335 U $ 127,575 U $ 1,118,230 U $ 158,574 U X-2 11,335 U 330,400 U 25,370 F 65,342 F X-3 11,335 U 48,031 U 78,125 F 119,990 F Total $ 11,335 U $ 939,007 U $ 14,735 U $ 26,758 F

View Answer
divider
BEST MATCH

Yeast Metabolism Laboratory Background Metabolism Metabolism in organisms has four primary functions; 1) make AT.Ps from the catabolism of nutrients or from captured solar energy, 2) convert nutrients into 'building block' molecules, 3) use these 'building blocks' to make proteins, carbohydrates, lipids and nucleic acids, 4) and to synthesize and degrade compounds required for cell functions (enzymes). This lab will focus on how organisms obtain energy from the degradation of organic compounds. This process is called catabolism. During catabolism, organic nutrient molecules are broken down into simpler products. This process is accompanied be a release of the free energy (ATP), carbon dioxide and water. $C_6H_{12}O_6 + 6O_2 \rightarrow 6CO_2 + 6H_2O + ENERGY$ (Glucose) (Oxygen) (Carbon dioxide) (Water) (38 ATPs) However, this process requires oxygen (aerobic conditions). Some organisms have adapted to life in environments devoid of oxygen (anaerobic conditions). These organisms have other catabolic pathways to obtain energy from organic nutrients. Yeast Catabolism Yeast are microscopic members of the Kingdom Fungi. These micro- organisms are used in making wine, beer, soy sauce, vinegar, cheese and bread. Yeast can obtain energy by aerobic and anaerobic respiration. During anaerobic respiration, sugars are broken down in the absence of oxygen to form carbon dioxide and ethanol: $C_6H_{12}O_6 \rightarrow 2C_2H_5OH + 2CO_2 + 6H_2O + ENERGY$ (Glucose) (Ethanol) (Çarbon dioxide) (Water) (2 ATPs) The disadvantages of this process are the production of toxic byproducts and it produces considerably less energy for the cell than aerobic respiration.

View Answer
divider
BEST MATCH

How did Archimedes determine the amount of gold in the king’s crown? He melted down the crown and measured the gold. He developed and tested the hypothesis that water would be displaced by an equal volume of gold. He developed the Pythagorean theorem to measure the gold. He used mathematics to measure the gold.

View Answer
divider
BEST MATCH

QUESTION 11 "I may not have the greatest job in the world, but at least I'm not unemployed like Mark," would be an example of a(n) social attribution. downward comparison. upward comparison. atribution.

View Answer
divider
BEST MATCH

2 MULTIPLE-CHOICE QUESTIONS Maria recently returned to work after giving birth to twins. Between the long days, sleepless nights, and responsibilities of work and home, she is feeling very stressed and turns to an online group for new mothers to seek advice. Afterwards, she works with her husband to more fairly divide cleaning and child-care duties at home, and works with her manager to create a more flexible schedule at work. What strategy is Maria using to cope with her stress? an appraisal-based strategy a solution-based strategy tend-and-befriend mindfulness meditation

View Answer
divider
BEST MATCH

(1) All parts of this question refer to the graph below. A B C D E F G H (i) Does the graph have a subgraph which is a cycle of length 5? If so, what is the vertex set and edge set of one such subgraph? (ii) How many walks of length 3 from E to B are there in the graph? Of these, how many are trails? How many correspond to paths? (iii) What is the greatest length that a trail in the graph from G to D can have. Give an example of a trail of this length (give the trail as a sequence of vertices). (iv) Suppose we want to remove edges from the graph until we reach a graph that is bipartite, and we wish to remove the fewest edges possible to achieve this objective. Which edge(s) should be removed? [Answers only required.] [8]

View Answer
divider
BEST MATCH

You must show enough work, or give a sufficient explanation, in each problem to clearly indicate how you obtained your answer. No credit will be given for a problem if there is insufficient work/explanation. QUESTION 1 If A and B are independent events with $P(A) = 0.65$, and $P(B) = 0.20$, find: (a) $P(A \cap B)$; (b) $P(A \cup B)$; (c) $P(\bar{A} \cup \bar{B})$; (d) $P(\bar{A} \cap \bar{B})$; and (e) $P(A|B)$. [15 Marks] (3) (3) (3) (3) (3)

View Answer
divider
BEST MATCH

b) a double-couple focal mechanism with strike \( \phi=0^{\circ} \), \( \operatorname{dip} \delta=90^{\circ} \), and rake \( \lambda=0^{\circ} \);

View Answer
divider
BEST MATCH

Give a partial fraction decomposition of [ frac{1}{x^3 - 3x - 2} ] Hint: (x^3 - 3x - 2) factors as ((x - 2)(x + 1)^2). (b) Find a nontrivial idempotent in the quotient polynomial ring (Q[x]/(x^3 - 3x - 2)Q[x]). Use these to give an indecomposable decomposition of this ring.

View Answer
divider
BEST MATCH

You are designing a new and upgraded prosthetic arm that now includes an artificial nervous system constructed of man-made neurons. You genetically engineer the sodium potassium pumps of your man-made neurons to pump sodium and potassium so fast that the membrane returns to the resting state of both charge and ion concentrations instantaneously. Your design fails and the prosthetic twitches uncontrollably. What went wrong?

View Answer
divider