Government policies specific to the entrepreneurs business is the answer. This is the only external factor.
Andrea won the Miss Illinois beauty pageant the year she graduated from college. Knowing this, the amount of money she will earn over the course of her adult lifetime is most likely to be MORE THAN that of her peers.
Since she has already won a beauty pageant, it is absolutely clear that she will ear more money than her peers. She will be a unique student among her peers. She might be offered modelling or ad films because of her victory.
Answer:
a) make well-reasoned conclusions and solutions ; & b) begin jotting down a rough draft right away to capture their ideas.
Explanation:
Effective Business message should be - complete, clear, concise, concrete, correct, courteous, coherent.
Rough draft is good for brainstorming & initial preliminary creation stage of business message. After having a bunch of ideas : its important to well arrange them in a coherent, clear way & giving complete, concise structure. This implies better understanding of conclusions, solutions.
Answer:
Y=38.8
Y will increase by 38.8
Y=246+38.8
Y=284.8
Explanation:
Y=A. F(K, L)
Y=A. K^0.3, L^0.7
Then
Y=246
A=1
K=2000
N or L=100
Solutions
200=1(2000^0.3, 100^0.7)
Now the question says both k & N are increased by 0.20
Therefore
Y=1(2400^0.3, 120^0.7)
Y=1(10.3 + 28.5)
Y=38.8
First, you have to calculate the amount of tuition when the student reaches age 18. Do this by multiplying $11,000 by 1.07 each year from age 12 until it reaches age 18. Thus, 7 times.
At age 18: 16,508
At age 19: 17,664
At age 20: 18,900
At age 21: 20,223
Then, we use this formula:
A = F { i/{[(1+i)^n] - 1}}
where A is the monthly deposit each year, F is the half amount of the tuition each year illustrated in the first part of this solution, n is the number of years lapsed.
At age 18:
A = (16508/2) { 0.04/{[(1+0.04)^6] - 1}} = $1,244.389 deposit for the 1st year
Ate age 19
A = (17664/2) { 0.04/{[(1+0.04)^7] = $1,118 deposit for the 2nd year
At age 20:
A = (18900/2) { 0.04/{[(1+0.04)^8] = $1,025 deposit for the 3rd year
At age 21:
A = (18900/2) { 0.04/{[(1+0.04)^8] = $955 deposit for the 4th year
