Using the Arizona Wuhan seafood market virus isolate, MN997409.1, run BLAST against the RefSeq Representative genomes (refseq_representative_genomes) database, limiting the search to Viruses (taxid: 10239) in the “Organism” field. From the hits returned, construct a phylogenetic tree (Distance tree of results). Examining the BLAST results and the Distance Tree select all that apply:

a)The non-Wuhan virus genome with the lowest E-value and highest identity is the SARS coronavirus

b)The distance tree suggests the Arizona virus is very different from the reference Wuhan seafood market virus isolate

c)The Distance tree suggests that the Wuhan viruses show similarity to a Bat coronavirus – BM48-31/BGR/2008

d)The White-eye corona virus show a significant hit, but with very low Query coverage

ACME manufacturing is a low-cost producer of a single, commodity product: RGL-01. Standard overhead cost information for one unit of this product is presented below:

Required

3. What is the total overhead variance for the year when the overhead application rate per machine hour is determined under each of the following options: (a) budgeted output, (b) normal capacity, and (c) practical capacity? Indicate whether each variance is favorable (F) or unfavorable (U). (Do not round intermediate calculations. Round your answers to the nearest whole dollar amount.)

5. What is the Overhead Efficiency Variance (= Variable Overhead Efficiency Variance) for the year when the overhead application rate per machine hour is determined under each of the following options: (a) budgeted output, (b) normal capacity, and (c) practical capacity? Indicate whether each variance is favorable (F) or unfavorable (U).

7. What is the total Overhead Spending Variance for the year under each of the following assumptions regarding the denominator activity level used to set the overhead application rate for the year:

a) budgeted output, (b) normal capacity, and (c) practical capacity? State whether each variance is favorable (F) or unfavorable (U).

8. Break down the Total Overhead Spending Variance (as determined in requirement 7) into: (a) a Fixed Overhead Spending Variance, and

(b) a Variable Overhead Spending Variance. State whether each variance is favorable (F) or unfavorable (U).

Waterways for Chapter 9 (WCP9sum) Summer Waterways Corporation is preparing its budget for the coming year. The first step is to plan for the first quarter of that coming year. Waterways gathered the following information from the managers. Sales: Actual unit sates for November 113,500

Actual unit sales for December 103,100

Expected unit sales for January 114,000

Expected unit sales for February 113,500

Expected unit sales for March 116,000 Expected unit sales for April 126,000

Expected unit sales for May 138,500

Unit selling price $12 Waterways wants to keep 10% of the next month’s unit sales in ending inventory. All sales are on account. 85% of the Accounts Receivable are collected in the month of sale and 15% of the Accounts Receivable are collected in the month after sale. Accounts receivable on December 31 totaled 183,780. Direct Materials: The product uses metal, plastic, and rubber. In total, each unit requires 2 pounds of material at an average cost of 0.75 per pound. Waterways likes to keep 5% of the materials needed for the next month in its ending inventory. Payment for materials is made within 15 days. 50% is paid in the month of purchase and 50% is paid in the month after purchase. Accounts Payable on December totaled $120,595. Raw materials on December 31 totaled 11,295 pounds. Direct Labor: Labor requires 12 minutes per unit for completion and is paid at a rate of $18 per hour. Manufacturing Overhead:

Indirect materials 30 cents per labor hour

Indirect labor 50 cents per labor hour

Utilities 45 cents per labor hour

Maintenance 25 cents per labor hour

Salaries $52,000 per month

Depreciation $16,800 per month

Property taxes $2,675 per month Insurance $2,200 per month

Janitorial $1,800 per month

Selling and Administrative Expenses: Variable selling and administrative cost per unit is $2.40.

Advertising $15,000 per month

Insurance $1,400 per month

Salaries $72,000 per month

Depreciation $2,500 per month

Other fixed costs $3,000 per month

Other Information: The cash balance on December 31 totaled $220,500, but management has decided that it wants to maintain a cash balance of at least $750,000 beginning January 31. Dividends are paid each month at the rate of $2.50 per share for 5,000 shares outstanding. The company has an open line of credit with the First National Bank. The terms of the agreement requires borrowing to be in $1,000 increments at 8% interest. Waterways borrows on the first day of the month and repays on the last day of the month. Reserve repayment, if required, until Waterways can pay the entire amount. A $250,000 equipment purchase is planned for February.

Instructions (Do all parts): Note: All budgets and schedules should be prepared by month for the first quarter (January, February, and March). Round all figures to the nearest dollar. For labor hours round to whole hours.

a. Prepare a sales budget.

b. Prepare a production budget.

c. Prepare a direct materials budget.

d. Prepare a direct labor budget.

e. Prepare a manufacturing overhead budget.

f. Prepare a selling and administrative budget.

g. Prepare a schedule for expected cash collections from customers.

h. Prepare a schedule for expected payments for materials purchases.

i. Prepare a cash budget.

I ONLY NEED PARTS e,f,g,h,i please

A bar of length ℓ lies on the ?̂-axis with its center at the origin. A proton sits on the ?̂-axis, a height of ℎ above the center of the bar. The bar carries a total charge of ?, which is distributed uniformly along its area.

a. Find the electric field vector experienced by the proton. I ask that you do solve this integral, though you may use any means necessary to do so (yes, including WolframAlpha).

b. Find the electric field vector experienced by the proton if the bar is infinitely long (but still “centered” on the origin).

Explain how research may be finding risks in sport when many used to think that sport enhanced health.

Compare some of the health benefits and risks to participating in sports.

1. Compound A is three times more soluble in diethyl ether than in water, so its partition coefficient is K = 3, for partitioning of compound A between diethyl ether and water. For a sample of compound A dissolved in 50 mL of water, answer the following questions:

A.) Determine the fraction of A that remains in the water, FsubA, after one extraction with 200 mL of diethyl ether.

B.) Determine FsubA after two extractions, using 100 mL of diethyl ether in each of the extractions.

C.) Determine FsubA after four extractionsm using 50 mL of deithyl ether in each of the extractions.

WHAT are the non-visible controls stored in Visual Studio IDE

- Delcare variable data type as decimal (5 variables needed) count, price, subtotal, tax, total

- Write a do while loop, if the price is not -1, loop continues show count number enter price get subtotal increase count

- Calculate tax, total

- Display total count, subtotal, tax, total

A series circuit contains a 3.00-H inductor, a 2.40-μF capacitor, and a 25.0-Ω resistor connected to a 120-V (RMS) source of variable frequency. Find the power delivered to the circuit when the frequency of the source is each of the following.
(a) the resonance frequency
(b) one-half the resonance frequency
(c) one-fourth the resonance frequency
(d) two times the resonance frequency
(e) four times the resonance frequency

From your calculations, can you draw a conclusion about the frequency at which the maximum power is delivered to the circuit?

What is the pH of a 0.1 M solution of Sodium Acetate? (Hint: the acetate ion is a conjugate base of acetic acid)

Calculate Brunt-Vaisala Frequency for a neutrally stable dry atmosphere

1)Vitamin A and pro-vitamin A are molecules that contain only carbon and hydrogen atoms and do not have any amino acids. If scientists want to genetically engineer a plant to make pro-vitamin A, what type of gene or genes would the scientists need to insert in the plant cells? Would they insert a gene that codes for pro-vitamin A? If not, what type of molecule would the gene or genes have to code for? Explain your reasoning.

2)Scientists have identified genes for two enzymes needed to make pro-vitamin A. One of these genes comes from corn. If this gene from a corn plant is inserted in the DNA of a rice plant, will the sequence of amino acids in the protein produced by the rice plant be the same as the sequence of amino acids in the protein produced by the corn plant? In other words, will rice plants that have this gene produce the same enzyme as corn plants produce? Explain why or why not.

3)Once scientists have identified the genes for enzymes to produce provitamin A, how could they insert these genes in the DNA of rice plant cells? Suggest one possibility.

4)Would you recommend that scientists try to insert the genes for enzymes to produce pro-vitamin A into:

a. all the cells in a rice plant

b. the thousands of cells in each rice grain or

c. a small group of embryonic rice plant cells that can divide and develop into a rice plant?

Explain your reasoning.

5) To insert genes from one organism into a different organism, scientists often take advantage of the natural genetic engineering capabilities of bacteria or viruses. One type of bacteria genetically engineers plant cells by inserting part of its bacterial DNA into the plant cell DNA, thus producing recombinant DNA. The inserted bacterial genes code for proteins that:

• stimulate the genetically engineered plant cells to produce food molecules that only the bacteria can use
• stimulate these genetically engineered plant cells to divide and form a growth that bulges out from the stem or root.

Explain how this type of genetic engineering is useful for the bacterium.

Many laws govern the physical universe (e.g. Newton's Universal Law of Gravity or Kepler's Laws of Planetary Motion) and can be expressed mathematically. Do you believe that mathematics is inherently part of the universe, or do you believe that mathematics is simply a tool we have developed to model behavior of objects in our universe? Another way of thinking of this issue is the following: why should the universe allow us to describe it mathematically?

Imagine that a polluter starts dumping sodium chloride into Lake Charles at a rate of 1437.3 kg per day, that the background concentration of NaCl in the lake was 11.3 ppm, and that the residence time of NaCl in the lake is 3.5 years. After 5 years, the Environmental Protection Agency catches on and turns off this source of NaCl. What would be the maximum concentration of NaCl in the lake? Please give your answer in ppm. Lake Charles has a volume of 1.8*107 m3.

equal volumes of solutions of the given concentrations are mixed together. which of the resulting aqueous solutions makes a buffer?