Answer:
Explanation:
The partnership agreement is silent about the payment of salaries and the division of profits and losses.
Profits should be divided based on capital invested by each
The capital investment by Gillie, Taft and Dall is 60000 : 120000 : 60000 Distribution has to be in ratio of 1:2:1
Total profits are 120,000, 1:2:1 ratio
The distribution will be Gillie $30,000, Taft $60,000 and Dall $30,000.
Answer:
<em>As mothers with a school going children, they are packing a meal which is healthy as well as simple.</em>
Explanation:
As the box color is bright yellow and the food which is inside the box is in a less quantity. <em>The target market for Kraft Lunchables is been considered very very likely </em><u>as mothers with a school going children, they are packing a meal which is healthy as well as simple</u>.
<em>Because, as we can see in the question, the foods which are mentioned there are very simple, hygienic and healthy, like a mom is packing a lunch-box for her school going child. </em>
<em>And we can also see the color of that box, the color also indicate the lunch-box that moms give to their child while the child is going to a school.</em>
Answer:
≈ 9644 quantity of card
Explanation:
given data:
n = 4 regions/areas
mean demand = 2300
standard deviation = 200
cost of card (c) = $0.5
selling price (p) = $3.75
salvage value of card ( v ) = $ 0
The optimal production quantity for the card can be calculated using this formula below
= <em>u</em> + z (0.8667 ) * б
= 9200 + 1.110926 * 400
≈ 9644 quantity of card
First we have to find <em>u</em>
u = n * mean demand
= 4 * 2300 = 9200
next we find the value of Z
Z = ( 
)
= ( 3.75 - 0.5 ) / 3.75 = 0.8667
Z( 0.8667 ) = 1.110926 ( using excel formula : NORMSINV (0.8667 )
next we find б
б = 200
= 400
Answer:
Annual deposit= $8,896.79
Explanation:
Giving the following information:
You believe you will spend $47,000 a year for 13 years once you retire in 26 years.
The interest rate is 7% per year.
<u>First, we need to calculate the total amount required:</u>
FV= 47,000*13= $611,000
<u>Now, using the following formula, we can determine the annual deposit:</u>
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
Isolating A:
A= (FV*i)/{[(1+i)^n]-1}
A= (611,000*0.07) / [(1.07^26) - 1]
A= $8,896.79
