Run a t-Test:Two-sample Assuming Equal Variances on the the Math and History variables from Data Set B:

What number P (T<=t) two-tail numerical output did you get?

Group of answer choices

0.13

-4.75

0.0002

.075

Run a t-Test:Two-sample Assuming Equal Variances on the the Speech and Statistics variables from Data Set B:

Data Set A:

What number P (T<=t) two-tail numerical output did you get?

Group of answer choices

0.00004

0.94

1.48

0.003

In a short response, tell me what you learned about both Data Sets. You can cite the numbers from above along with basic definitions. Give me a solid idea that you understand the concepts. You don't have to write a long paper here. Just enough so that I understand your thought process.

The Title Tire and Rubber Company periodically tests its tires for tread wear under simulated road conditions. To study and control the manufacturing process, 20 samples, each containing three radial tires, were chosen from different shifts over several days of operation, with the following results. Tread wear measurements are in hundredths of an inch.

Assuming that these data were collected when the manufacturing process was believed to be operating in control, develop the R chart.

Compute the upper and lower control limits for the R chart. (Round your answers to two decimal places.)

UCL= _________

LCL= _________

Assuming that these data were collected when the manufacturing process was believed to be operating in control, develop the x chart.

Compute the upper and lower control limits for the x chart. (Round your answers to two decimal places.)

UCL= _________

LCL= __________

The Goodman Tire and Rubber Company periodically tests its tires for tread wear under simulated road conditions. To study and control the manufacturing process, 20 samples, each containing three radial tires, were chosen from different shifts over several days of operation, with the following results. Tread wear measurements are in hundredths of an inch.

Assuming that these data were collected when the manufacturing process was believed to be operating in control, develop the R chart.

Compute the upper and lower control limits for the R chart. (Round your answers to two decimal places.)

UCL = _______

LCL = _______

Assuming that these data were collected when the manufacturing process was believed to be operating in control, develop the x chart.

Compute the upper and lower control limits for the x chart. (Round your answers to two decimal places.)

UCL =________

LCL =________

Ok so I did an experiment focused on intraspecific vs interspecific competition. For each of the five species (peas, broccoli, peppers, spinach, and corn), I planted them in pots individually (Group A) and then did it where two species were in one pot (Group B). I utilized eight seeds for each species for the both groups. Construct two tables from the data below as well as perform a chi-squared test to analyze if there truly is a difference?

Planted Individually (Group A):

Broccoli (6/8)

Spinach (2/8)

Peas (0/8)

Peppers (2/8)

Corn (0/8)

Planted Together (Group B):

Broccoli and spinach (4/8 spinach and 6/8 broccoli)

Peppers and Peas (3/8 peas and 0/8 peppers)

Spinach and Peas (6/8 spinach and 4/8 peas)

Broccoli and peppers (3/8 broccoli and 2/8 peppers)

Corn and Peas (3/8 peas and 0/8 corn)

Lecture 7: Cellular Respiration

1. Explain the advantages that occur within populations of sexually reproducing organisms have over asexually reproducing organisms?

2. Describe the two events which occur that are common to all sexually reproducing organisms and how they fit into the different life cycle of those organisms.

3. Explain how the random alignment of the homologous chromosomes during metaphase I contributes to the variation in gametes produced by meiosis.

4. Describe the ways in what ways meiosis II is similar and varies from the mitosis of a diploid cell?

5. What is meiosis, and what makes it important to what sexual reproduction requires for the diploid organisms?

Hello to the amazing universe and help out there can you please help me answer these short essay questions as required with details that our required within Biology 130. The answer should be short essay answer. That just answers the question. These have been challenging and hopefully can get that superhero support.

Thank you in advance to the one who can help me get these answered and submitted! May a center and positive energy your way for helping getting these answered and ready to submit the final episode.

-Bio Student-

Palencia Paints Corporation has a target capital structure of 45% debt and 55% common equity, with no preferred stock. Its before-tax cost of debt is 13%, and its marginal tax rate is 25%. The current stock price is P0 = $22.50. The last dividend was D0 = $2.50, and it is expected to grow at a 7% constant rate. What is its cost of common equity and its WACC? Do not round intermediate calculations. Round your answers to two decimal places.

rs = %

WACC = %

There are 12 signs of the zodiac. How many people must be present for there to be at least a 50% chance that two or more of them were born under the same sign?

1-P(no one has the same sign) >= 0.5

P(two or more people have the same sign) = 1-P(no one has the same sign)

= 1 - (12!/(12-n)!)/12^n

1-0.5=0.5 >= P(no one has the same sign) = 12!/(12^n * (12-n)!)

0.5 >= 12!/(12^n * (12-n)!)

Solve for n.

n = 5

My question is, why is the probability that no one has the same sign? Could you explain in detail how do you arrive to (12!/(12-n)!)/12^n)?

A garage sells three types of fuel: unleaded petrol, diesel and tractor diesel. The probability that a randomly selected customer will buy a particular fuel is shown in the table:
Fuel Probability
Unleaded 0.40
Diesel 0.45
Tractor Diesel 0.15
1. Find the probability that of two randomly selected customers: (i) Both will buy diesel (ii) Exactly one will buy diesel 2. Find the probability that of three randomly selected customers: (i) All will buy unleaded (ii) Exactly two will buy diesel (ii) One will buy tractor diesel, one will buy unleaded and one will buy diesel

2. A mechanical device has a wearout time distributed normally with a mean of 1100 hours and a standard deviation of 50 hours. Find the values that constitute the central 95% of the wearout times.

Jasmine Electronics Company produces two products, Resistors and Transistors in a small manufacturing plant. During June, Jasmine Electronics produced 100 units of Resistors and 100 units of Transistors incurring a total manufacturing overhead cost of $21,000. Assume Jasmine Electronics uses Activity Based Costing and that its total manufacturing overhead costs of $21,000 were assigned to the following: ABC cost pools: Material inspections & preparation ($10,000) $ 10 per pound of raw materials Material moves ($2,000) $ 25 per move Machine setups ($3,000) $ 150 per setup Machine operations ($6,000) $ 40 per machine hour Resistors and Transistors used the following quantities of the four activity drivers: Resistors Transistors Pounds of raw materials 500 500 Material moves 50 30 Setups 12 8 Machine hours 90 60 Compute the overhead costs assigned to each unit of Resistors and Transistors using Activity based costing. Make sure to show your work.