Questions
The Rocket Model of Team Effectiveness is prescriptive in that it tells leaders what steps to...

The Rocket Model of Team Effectiveness is prescriptive in that it tells leaders what steps to take and when to take them when building new teams. The model can also be used as a diagnostic tool for understanding where existing teams are falling short and what leaders need to do to get them back on track.

You are to choose to describe this model and its components either as a prescriptive or diagnostic tool within a fictional or existing work environment you may be involved with.

Explain all 8 of the components of the model and their relation to your chosen setting. How can the use of this model support an effective team within your chosen setting?

In: Operations Management

7. The following is the number of passengers per ight in a sample of 34 ights...

7. The following is the number of passengers per ight in a sample of 34 ights
from Ottawa, Ontario, to Hampton, Washington in 2018.
78 73 75 99 50 58 25 56 57 55 59 55 62 69 77 66 51
21 53 30 51 63 52 57 68 75 66 65 69 79 72 65 53 50

(f) Find the percentage of measurements falling in the intervals xks for k =
1; 2; 3.

(g) How do you compare the percentages obtained in part (f) with those
given by the Empirical Rule? Explain.

In: Math

(See Fluids in the News article titled “Modeling parachutes in a water tunnel”.) Flow characteristics for...

(See Fluids in the News article titled “Modeling parachutes in a water tunnel”.) Flow characteristics for a 35-ft-diameter prototype parachute are to be determined by tests of a 1.0-ft-diameter model parachute in a water tunnel. Some data collected with the model parachute indicate a drag Fm = 22 lb when the water velocity is 4 ft/s.
(a) Find the predictor equation. Assume the drag to be a function of the velocity, V, the fluid density, ρ, and the parachute diameter, D. Note that model variables have subscripts m.

(b) Use the model data to predict the drag on the prototype parachute falling through air at 10 ft/s.

In: Civil Engineering

The temperature in Winterberg is a sinusoidal function in time. 120 days ago, the temperature was...

The temperature in Winterberg is a sinusoidal function in time. 120 days ago, the temperature was at its maximum value of 55◦F. The tempearture has been falling since then, and 20 days from today it will reach its minimum value of 10◦F.

(a) Write a function f(t) in sinusoidal standard form for the temperature in Winterberg, in Fahrenheit, t days from today

b)People can only ski when the temperature is below 28◦F. Over the next 700 days (starting today), for how many days is it cold enough to ski? You can round all your answers to the nearest day.

In: Physics

1. A slurry of particles with density 2000 kg/m3 is to be loaded into a thickener...

1. A slurry of particles with density 2000 kg/m3 is to be loaded into a thickener where the resulting voidage fraction is 0.89 and the superficial particle velocity is 2.8 mm/s. Calculate the particle system velocity.
2. Consider batch sedimentation system performed within a measuring cylinder where solids are settled according to Type 1 settling. The voidage fraction after the settling is 0.35 and the particle density is 2500 kg/m3 while the particle velocity is 0.0015 m/s.
2.1. What is the net flow of the solids?
2.2. Calculate the free falling velocity or terminal velocity if the correlation for the exponent n = 0.4.

In: Other

Design the circuit that gives the total number of your school number as an asynchronous counter....

Design the circuit that gives the total number of your school number as an asynchronous counter. If 4 + 6 + 0 + 4 + 1 + 8 + 0 + 4 + 0 = 27, Mode 28 counter will be designed. FF with negative edge triggering will be used. You will definitely show the clock pulse, input and output connections of the FFs you will use. Otherwise, you will not get points because the counter will not work or it will work incorrectly. The circuit diagram will be drawn by hand

İmportant note:When solving your questions, remember to show the falling or rising edges of the signals. Do not leave cells empty in Karnough placements. Please show the groupings

In: Electrical Engineering

Hampton Industries had $70,000 in cash at year-end 2018 and $21,000 in cash at year-end 2019....

Hampton Industries had $70,000 in cash at year-end 2018 and $21,000 in cash at year-end 2019. The firm invested in property, plant, and equipment totaling $300,000 — the majority having a useful life greater than 20 years and falling under the alternative depreciation system. Cash flow from financing activities totaled +$170,000. Round your answers to the nearest dollar, if necessary.

  1. What was the cash flow from operating activities? Cash outflow, if any, should be indicated by a minus sign.

    $  

  2. If accruals increased by $10,000, receivables and inventories increased by $125,000, and depreciation and amortization totaled $29,000, what was the firm's net income?

    $  

In: Finance

Hampton Industries had $35,000 in cash at year-end 2018 and $10,000 in cash at year-end 2019....

Hampton Industries had $35,000 in cash at year-end 2018 and $10,000 in cash at year-end 2019. The firm invested in property, plant, and equipment totaling $140,000 — the majority having a useful life greater than 20 years and falling under the alternative depreciation system. Cash flow from financing activities totaled +$110,000. Round your answers to the nearest dollar, if necessary.

  1. What was the cash flow from operating activities? Cash outflow, if any, should be indicated by a minus sign.

    $   

  2. If accruals increased by $10,000, receivables and inventories increased by $140,000, and depreciation and amortization totaled $33,000, what was the firm's net income?

In: Finance

Question 2 (25 marks/Bond Valuation) David Palmer identified the following bonds for investment: 1) Bond A:...

Question 2 (25 marks/Bond Valuation)
David Palmer identified the following bonds for investment:
1) Bond A: A $1 million par, 10% annual coupon bond, which will mature on July 1, 2025.
2) Bond B: A $1 million par, 14% semi-annual coupon bond (interest will be paid on January 1 and July 1 each year), which will mature on July 1, 2031.
3) Bond C: A $1 million par, 10% quarterly coupon bond (interest will be paid on January 1, April 1, July 1, and October 1 each year), which will mature on July 1, 2026.
The three bonds were issued on July 1, 2011.

(Each Part is Independent)
(a) If Bond B is issued at face value and both Bond B and Bond A are having the same yield to maturity (EAR), calculate the market price of Bond A on July 1, 2011. [Note: Full mark would only be given to correct answer of which the values of those variables not provided in the question directly are derived.]

(b) David purchased the Bond C on January 1, 2014 when Bond C was priced to have a yield to maturity (EAR) of 10.3812891%. David subsequently sold Bond C on January 1, 2016 when it was priced to have a yield to maturity (EAR) of 12.550881%. Assume all interests received were reinvested to earn a rate of return of 3% per quarter (from another investment account), calculate the current yield, capital gain yield and the 2-year total rate of return (HPY) on investment for David on January 1, 2016. [Hint: Be careful with how many rounds of coupons has David received during the holding period and thus how much interests (coupons and reinvestment of coupons) he has earned in total during the 2-year holding period.]

(c) David purchased Bond B on a coupon payment day. Bond B is priced to have a yield to maturity (EAR) of 12.36% and its market value is $1,101,058.953 on the date of purchase. Find the remaining life until maturity (in terms of 6-month period or year) of Bond B.


In: Advanced Math

Choice leads for developing new business are randomly assigned to 58 employees who make up the...

Choice leads for developing new business are randomly assigned to 58 employees who make up the direct sales team. Half of the sales team is male, and half is female. An employee can receive at most one choice lead per day. On a particular day, five choice leads are assigned.

a. Are the events [first lead is to a female] and [second lead is to a female ] dependent or independent?

b. If the first four leads all go to women, what is the probability that the fifth lead also goes to a woman?

c. What is the probability that all five leads go to women if you know that at least four of the leads go to women?

In: Statistics and Probability