Answer:
For example, Brexit. Brexit refers to the UK retreat from the European Union, one of the most famous economic unions in the world. The economic implications of Brexit are numerous, ranging from the new tariff regulations to the regulated movement of people and animals through the newly established borders.
As for individuals, let's see the example of an EU citizen seeking a Master's degree in the UK. That student may face a different tuition fee when applying after Brexit.
Answer:
For Material 80,000
For Conversion 72,000
Explanation:
The computation of equivalent units of production for the bath linens department for August is shown below:-
<u>Materials</u> <u>Conversion</u>
Units completed and
transferred out 60,000 60,000
Units in process,
August 31 20,000 12,000
(20,000 × 60%)
Equivalent units of
production 80,000 72,000
Therefore to reach out the equivalent units of production we simply added the units completed and transferred out with Units in process Aug 31 of material and conversion.
Answer:
16.25;
g(f(x)) ;
76 ;
f(g(x))
Explanation:
For 15 off
f(x) = x - 15
For 35% off
g(x) = (1 - 0.35)x = 0.65x
g(x) = 0.65x
A.)
For the $15 off coupon :
f(x) = x - 15
f(x) 40 - 15 = 25
For the 35% coupon :
g(x) = (1-0.35)x
g(x) = 0.65(25)
g(x) = 16.25
B.)
Applying $15 off first, then 35%
Here, g is a function of f(x)
g(f(x))
Here g(x) takes in the result of f(x) ;
For the $140 off coupon :
f(x) = x - 15
f(140) = 140 - 15 = 125
For the 35% coupon :
g(125) = (1-0.35)x
g(124) = 0.65(125) = $81.25
C.)
x = 140
g(x) = 0.65x
g(140) = 0.65(140)
g(140) = 91
f(x) = x - 15
f(91) = 91 - 15
f(91) = 76
D.)
Here, F is a function of g(x)
f(g(x))
f(x) = (0.65*140) - 15
Answer:
2.18%
Explanation:
Effective interest rate = (1+i/m)^n - 1
i is stated as interest rate
m is the compounding frequency
Here, the compounding is quarterly and the effective interest rate is 8%
Since one year is equal to 4 quarter, the value of m is equals to 4
Effective interest rate = (1 + i/4)^4 - 1
9% = (1 + i/4)^4 - 1
0.09 + 1 = (1 + i/4)^4
(1.09)^1/4 = 1 + i/4
1 + i/4 = 1.02178
i/4 = 1.02178 - 1
i/4 = 0.2178
i/4 = 2.18%
Answer:
Intrinsic value of Stock C is 300
Explanation:
given data
expected pay dividend = $3
growth rate of dividends = 9%
stock C require a rate of return = 10%
stock D require a rate of return = 13%
solution
we get here intrinsic value by the DDM method
intrinsic value = Upcoming Dividend ÷ ( Required rate of return - Growth rate of stock ) .................1
intrinsic value =
intrinsic value =
intrinsic value = 300
so intrinsic value of Stock C is 300