Having to deliver is one bad having wider variety or costumers is a good language change witch could cost to have a translator
<span>Long ago in a distant land, I, Aku, the shapeshifting Master of Darkness, unleashed an unspeakable evil! But a foolish Samurai warrior, wielding a magic sword, stepped forth to oppose me. Before the final blow was struck, I tore open a portal in time and flung him into the future, where my evil is law! Now the fool seeks to return to the past, and undo the future that is Aku</span>
Nations are unable to react by placing limitations on other imports from Saudi Arabia.
What is Strategic Trade?
Strategic commerce refers to the management of certain commodities' export, import, international transit, and transhipment to specific recipients, for specific end-uses/end-users, and under specific conditions. Dual-use drugs and technologies that have both acceptable commercial uses and sensitive uses that could support actions that hurt people or states are those that are listed as subject to UN Security Council Resolution 1540 (2004) and other UN embargoes and penalties. Controlling these commodities requires a balanced strategy; dual-use products, parts, and raw materials must be seen as strategically traded in order to prevent them from moving farther into criminal usages.
To learn more about Strategic Trade
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Answer:
Amount per month (A) = $200 + $0.50 x $200 = $300
Interest rate (r) = 8.25% = 0.0825
Number of years (n) = 30 years
No of compounding periods in a year (m) = 12
Future value = ?
FV = A(1 + r/m)nm - 1)
r/m
FV = $300(1 + 0.0825/12)30x12 - 1)
0.0825/12
FV = $300(1 + 0.006875)360 - 1)
0.006875
FV = $300(1.006875)360 - 1)
0.006875
FV = $300 x 1,568.218999
FV = $470,465.70
The correct answer is D
Explanation:
In this case, there is need to apply the formula for future value of an ordinary annuity on the ground that compounding is done monthly. In the formula, monthly deposit (A) is $300, number of years is 30 years and interest rate (r) is divided by 12 because compounding is done on monthly basis. The number of years is also multiplied by the number of times interest is compounded in a year.
