I did this in 7 th grade I don’t remeber government power
Answer:
Assets Liabilities Stockholder's Equity
1. Authorizing and issuing Not affect Not affect Not affect
stock certificates in a
stock split
2. Declaring a stock Not affect Not affect Not affect
dividend
3. Issuing stock certificates Not affect Not affect Not affect
for the stock dividend
declared in (2)
4. Declaring a cash dividend Not affect Increase Decrease
5. Paying the cash dividend Decrease Decrease Not affect
declared in (4)
Answer: A productions possibility frontier is a curve which <u>shows various combinations of set of two goods</u> which can <u>be produced with the given resources and technology</u> where the <u>given resources are fully and efficiently utilised per unit time. </u>
Answer:
Partner Macki will eventually receive cash of $16,000
Explanation:
Macki has a $40,000 capital balance.
Income and losses ratio for Macki is 2
Total Income and losses ratio = 2 + 3 = 5
Calculating for Macki
Cash to be received by partner Macki
= $40,000 * 2/5
= $16,000
<span>Profit needs to be maximized.
Profit = 30x+45y where x and y are respectively the number of model A and model B fax machines manufactured.
Objective function:
max(30x+45y)
Constraints:
x≥0 ---------------(1)
y≥0 ---------------(2)
x+y ≤ 2500 since the demand is capped at 2500 -----------(3)
100x+150y≤600000 since manufacturing costs cannot exceed $600000-----(4)
Solve the following two equations to identify where the two boundary lines (3) and (4) intersect.
x+y=2500-----(3)
100x+150y=600000---(4)
Multiplying (3) by 100
100x+100y=250000----(5)
(5)-(4)
50y=350000
y=7000
x=-4500
since the constraint states that x≥0, only three vertices are considered viz (0,0), (0,2500),(2500,0).
applying the profit function at each of the three vertices:
(0,0) ----- 30(0)+45(0) = 0
(0,2500) ---- 30(0)+45(2500)=112500
(2500,0) ---- 30(2500)+45(0)=75000
Hence by applying the max function, x=0, y=2500.
i.e. Dont produce any 'a' model machine. Manufacture 2500 units of model 'b' to maximise profit</span>
