1.1. Jack works in the hardware section of a department store. A customer comes in and buys 3 gallons of paint and 7 brushes, and pays $69.96, including 6% sales tax. Another customer buys 2 gallons...

1 answer below »

1.1.
Jack works in the hardware section of a department store. A customer comes in and buys 3 gallons of paint and 7 brushes, and pays $69.96, including 6% sales tax. Another customer buys 2 gallons of paint and 3 brushes and pays $42.40, including sales tax. Find the price of a gallon of paint and that of a brush.
Paint $16.40 per gallon, brushes $2.40 each ?

1.2.
The cash flows from two projects under different states of the economy are as follows:



























State of the economyProbabilityProject AProject B
Poor10%$13,000$0
Average20%$14,000$7000
Good70%$16,000$16,000


Find the coefficient of correlation between the two projects.


Provide detailed step by step solution explaining in words on how you get to the answers. The answers are provided to you and highlighted, however you have to explain step by step on how you get to the answers: 1.1. Jack works in the hardware section of a department store. A customer comes in and buys 3 gallons of paint and 7 brushes, and pays $69.96, including 6% sales tax. Another customer buys 2 gallons of paint and 3 brushes and pays $42.40, including sales tax. Find the price of a gallon of paint and that of a brush. Paint $16.40 per gallon, brushes $2.40 each ♥ 1.2. The cash flows from two projects under different states of the economy are as follows: State of the economy Probability Project A Project B Poor 10% $13,000 $0 Average 20% $14,000 $7000 Good 70% $16,000 $16,000 Find the coefficient of correlation between the two projects. .9952 ♥ 1.3. Stewart Company has cost of capital 14%. The following function represents the shortage cost for its net working capital S = for x > 9 Here S is the shortage cost in thousands of dollars, and x is the level of the net working capital, also in thousands of dollars. Find the following: (A) The optimum level of net working capital. (B) The financing cost, shortage cost, and total cost at the optimal point. (A) $13,629, (B) $1908, $533, $2441 per year ♥ 1.4. Granger Company's cost of capital is 13%. It has invested x (million dollars) in current assets. The following function represents the shortage cost of current assets S = 9 e−x/5 Find the following: (A) The optimal level of current assets. (B) The shortage, financing, and total annual cost of these assets. (A) $13.140 million, (B) $650,000, $1.708 million, $2.358 million ♥ 141
Answered Same DayDec 23, 2021

Answer To: 1.1. Jack works in the hardware section of a department store. A customer comes in and buys 3...

Robert answered on Dec 23 2021
125 Votes
TREASURY MANAGEMENT 1
Provide detailed step by step solution explaining in words on how you
get to the answers. The answers are provided to you and highlighted,
h
owever you have to explain step by step on how you get to the answers:
1.1. Jack works in the hardware section of a department store. A customer
comes in and buys 3 gallons of paint and 7 brushes, and pays $69.96,
including 6% sales tax. Another customer buys 2 gallons of paint and 3
brushes and pays $42.40, including sales tax. Find the price of a gallon of
paint and that of a brush.
Paint $16.40 per gallon, brushes $2.40 each ♥
Solution: Let the price of a gallon of paint be x and that of a brush be y
3 gallons of paint and 7 brushes give a total sales value of 3x+7y
Sales tax is 6% of the total sales value i.e. 6% of 3x+7y
Total amount paid by the customer is $69.96
So, (3x+7y) + 6% of (3x+7y) =69.96
3x+7y+.06(3x+7y)=69.96
3x+7y+0.18x +0.42y=69.96
3.18x+7.42y=69.96
For another customer, 2 gallons of paint and 3 brushes give a total
sales value of 2x+3y.
Sales tax is again 6% of sales value i.e. 6% of 2x+3y
Total amount paid by the customer is $42.40
So, (2x+3y) + 6% of (2x+3y) = 42.40
2x+3y+0.12x+0.18y=42.40
2.12x+3.18y=42.40
TREASURY MANAGEMENT 2
Now, we have to solve the above two equations for two customers
for x and y.
i.e. 3.18x+7.42y=69.96
2.12x+3.18y=42.40
Multiplying 1
st
equation by 2.12 and second by 3.18, we get
6.7416x+15.7304y=148.3152 and
6.7416x+10.1124y=134.832
Subtracting 2
nd
equation from 1
st
equation, we get
0x+5.618y=13.4832
Y=13.4832/5.618
Y=2.4
Substituting this value in the 1
st
equation, we get...
SOLUTION.PDF

Answer To This Question Is Available To Download

Related Questions & Answers

More Questions »

Submit New Assignment

Copy and Paste Your Assignment Here