Answer: on edge it's B the right to attend classes at a school...
Explanation:
Explanation:
i=interest rate
X=current rate
2X = double current rate
n = number of years
Calculate time it takes to double at 3%:
2X = X(1+i)^n
simplify by cancelling out X
(1+i)^n = 2
substitute i = 3%
(1.03)^n =2
take log
n*log(1.03) = log(2)
n = log(2)/log(1.03) = 0.6931/0.02956 = 23.45 years
Similarly, for growth rate of 7%,
n = log(2)/log(1.07) = 0.6931 / 0.06766 = 10.24 years
So the difference is 23.45-10.24 = 13.21 years (to the hundredth) sooner
The main political and economic risks which ABB <em>must deal with</em> given that it has a strong focus on <em>entering emerging economies </em>is:
- The stability of the national government
According to the given question, we are asked to state the main political and economic risks which ABB <em>must deal with</em> given that it has a strong focus on <em>entering emerging economies.</em>
As a result of this, we can see that when a company or an organisation wants to do business in a new and emerging economy in a county, the major political and economic risks which they have to consider is the stability of the national government so that their business would not be suddenly affected by government policies or wars.
Read more about national government here:
brainly.com/question/9261004
Social safety programs that Americans pay into during their working years through taxes. Both are designed to assist older Americans and distribute benefits to the disabled and their families.
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Answer:
Bond Price = $951.9633746 rounded off to $951.96
Explanation:
To calculate the quote/price of the bond today, which is the present value of the bond, we will use the formula for the price of the bond. As the bond is an annual bond, we will use the annual coupon payment, annual number of periods and annual YTM. The formula to calculate the price of the bonds today is attached.
Coupon Payment (C) = 1000 * 10% = $100
Total periods remaining (n) = 3
r or YTM = 12%
Bond Price = 100 * [( 1 - (1+0.12)^-3) / 0.12] + 1000 / (1+0.12)^3
Bond Price = $951.9633746 rounded off to $951.96
