<span>All of these can be true of fad diets but A is especially true. You need a balance of foods in order to be healthy and many fad diets don't support this. They teach dieters to eat a lot of a few types of food which creates an unhealthy idea of how to lose weight.</span>
Answer:
19.05%
Explanation:
the approximate yield to maturity (YTM) formula is:
approximate YTM = {C + [(FV - PV) / n]} / [(FV + PV) / 2]
- C = coupon payment = $130
- FV = face value or value at maturity = $1,000
- PV = present value or current market value = $690
- n = 10 years
approximate YTM = {$130 + [($1,000 - $690) / 10]} / [($1,000 + $690) / 2] = ($130 + $31) / $845 = $161 / $845 = 0.1905 or 19.05%
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In legal terminology, an agent is a person who has been empowered legally to act on the behalf of another person. An agent may be employed to represent a client in dealings and negotiations with third parties. Depending on the situation, the agent may be granted decision-making authority.
The agent is given the authority to take necessary action on someone else's behalf. People usually hire agents to conduct matters that they lack expertise or time to do for themselves.
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Answer:
The answer is C: 14300
Note: The actual answer is 14296, <em>and </em>the closest to that was option C.
Explanation:
Formula to calculate forecast using Exponential smoothing:
Where,
= New Forecast
= Previous period's forecast.
= Smoothing Constant
= Previous period's Actual Demand.
- Calculating the forecast for period 5:
Data:
Putting <em>values in the formula:</em>




Answer:
The future value of the $200 invested yearly for 4 years at 8% is $973.32
Explanation:
The future value of an immediate annuity is given by the formula = (1+r)*[P*((1+r)^n-1)/r]
P=is the periodic payment of $200
r=rate of return=8 percent
n=number of years=4
By slotting the variables into the formula we have:
Fv=(1+0.08)*(200*((1+0.08)^4-1)/0.08)
FV=$973.32
Judging by the concept of time value of money, it is expected that the sum invested at interest would have been much more at maturity of the investment as $1 today should give a lot more than $1 in future.