Hello,I have a math test - 29 questions. Is it possible to solve it, if i send link?

183045_1_1)
p = 7000dollars
i=0.04
t=7years
A = p*exp(it) = 9261.9 dollars
Amount after 7 years = 9261.9 dollars
183045_1_6.1)
Fixed costs(F) = 70000 dollars/day
Variable costs(v) = 1500dollars/unit
S = 2000dollars/unit
Operating income = revenues - total cost
= 2000x – (70000+1500x)
At breakeven point Operating income = 0 => x = 140
0
100000
200000
300000
400000
500000
600000
700000
0 100 200 300 400
co
st

no: of units
revenues
cost
We observe that to the left the cost equation is above revenues and hence
represents loss and to the right the revenue line is above cost line and hence
represents profit.
183045_1_8)

( )

(*


+ *


+)
=*


+
183045_1_13)
Plant A produces 40 gallons of regular ice cream and 20 gallons of deluxe
ice cream per hour
Plant H produces 20 gallons of regular ice cream and 40 gallons of deluxe
ice cream per hour
Plant M produces 40 gallons of regular ice cream and 40 gallons of deluxe
ice cream per hour
Operating costs for plant A = 60 dollars/hr
Operating costs for plant H = 68 dollars/hr
Operating costs for plant M = 120 dollars/hr
It should produce at least 330 gallons of regular and 310 gallons of deluxe
ice cream each day
Let us assume plant A operates for a hrs and H for h hrs and M for m hrs
per day
 Regular: 40a + 20h + 40m  330
 Deluxe: 20a + 40h + 40m  310
 Total cost of production: min(60a + 68h + 120m)
183045_1_17)
For the first wheel we have 10 possibilities and second one (10-1)
possibilities since we have already used one for the first wheel and can’t be used
again.similarly for third one (10-2) and fourth one (10-3) possibilities.
Probability =

( )

183045_1_21)
Transition matrix(A) = [



]
Calculating A^n we get = [



]
GTT company’s expected market share in the long run is 30% and
NCJ is 45% and Dash is 25%
183045_1_24.2)
A = [




]
 Reduced matrix:
We observe that row 1,4 < row 2
=*


+
We observe that column 1,4 < column 3
=*


+
Let row player strategy = [r 1-r]
[ ] *


+= [2r-1 1-r]
 2r-1 = 1-r => r = 2/3
 Row players strategy p = [0 2/3 1/3 0]
Let column player strategy = [c 1-c]T
*


+ [ ] = [c 1-2c]
 c = 1-2c => c = 1/3
 column players strategy Q = [0 1/3 2/3 0]T
 value v of the game = PAQ
 value = [0 2/3 1/3 0]* [




] [ ]
= 0.33
183045_1_27.1)
frequency Relative frequency
-0.5-4.5 0 0
4.5-9.5 54 0.54
9.5-14.5 25 0.25
14.5-19.5 13 0.13
19.5-24.5 5 0.05
24.5-29.5 1 0.01
29.5-34.5 2 0.02
183045_1_27.5)
Probability of the price earnings ratio drawn at random from the sample lying
between 4.5 and 14.5 = 79/100 = 0.79
183045_2_2)
compounded 8.8% monthly : I = 0.0088
effective annual rate = (1+(i/12))12 -1
= 0.0916
 Effective i = 9.16%
Hence this monthly compounding is better than 9.1% compounded
annually
183045_2_6.2)
We observe that to the left the cost equation is above revenues and hence
represents loss and to the right the revenue line is above cost line and hence
represents profit.
0
100000
200000
300000
400000
500000
600000
700000
0 100 200 300 400
co
st

no: of units
revenues
cost
What does the region between the lines to the left of the breakeven point
represent?
Ans) D
the loss when x riding mowers are manufactured.
What does the region between the lines to the right of the breakeven point
represent?
Ans) B
the profit when x riding mowers are manufactured.
183045_2_9)
[



]



and
[



]

[

...