Answer:
There will be 387
Step-by-step explanation:
This question is an example of compound decrease.
To work this out you would first have to convert the percentage of 6 into a decimal. You can do this by dividing the percentage of 6 by 100, this gives you 0.06. This is because percentages are out of 100.
The next step is to minus 0.06 from 1, this gives you 0.94. This is because we are working out the percentage decrease.
Finally to work this out you would multiply the amount of 720 by 0.94 to the power of 10, this gives you 387.80. However there can not be a decimal of a person and so it becomes 387. This is because it is working out 6% and subtracting it and then working out 6% of that new amount. This repeats 10 times.
1) Divide 6 by 100.
2) Minus 0.06 from 1.
3) Multiply 720 by 0.94 to the power of 10.
4) Round down
387
Answer:
3x-2 is your correct answer
Answer:
A. 3x – 2
Step-by-step explanation:
Answer:
The junior class will receive US$ 1,479.77 when it cashes in the Certificate of Deposit.
Step-by-step explanation:
1. Let's review the data given to us for answering the question:
Amount invested in the Certificate of Deposit = US$ 1,400
Duration of the CD = 18 months
Interest rate = 3.7% compounded monthly
2. Let's find the future value of the Certificate of Deposit after 18 months, using the following formula:
FV = PV * (1 + r) ⁿ
PV = Amount invested = US$ 1,400
number of periods (n) = 18
rate (r) = 3.7% = 0.037 annually or 0.003083 monthly
Replacing with the real values, we have:
FV = 1,400 * (1 + 0.003083) ¹⁸
FV = 1,400 * (1.003083) ¹⁸
FV = 1,400 * 1.056978
FV = US$ 1,479.77 (Rounding to the nearest cent)
The junior class will receive US$ 1,479.77 when it cashes in the Certificate of Deposit.
Answer: The required volume of the given rectangular prism is
Step-by-step explanation: We are given to find the volume of the rectangular prism shown in the figure.
We know that
the VOLUME of a rectangular prism with base area b sq. units and height h units is given by
For the given rectangular prism, we have
Therefore, the VOLUME of the given rectangular prism is
Thus, the required volume of the given rectangular prism is