The answer is 74.9218%
First set up the the equation 460.05/614.04
That gives you .749218
Move the decimal back twice because of the equation 74.9218
The answer is 74.9218%
Hope this helps!
For an investment of $26,245, a quarterly statement reports that the account balance is $26,292. The statement also reports that for the same quarter, the
rate of return on the investment was - 0.02%. Given the information regarding the investment's quarterly activity, is the reported rate of return reasonable? No the rate should be 3.00%
The faster car would be traveling at 60 miles per hour and the slower car would be traveling at 40 miles per hour.
300÷3=100 so once you find how long they travel per hour. you need to divided they into equal parts. than you need them to be 20 apart(one is traveling 20 mi. faster than the other) if you give 10 to the other it leaves you with 60 and 40. Hope this helps and I didn't confuse you!
Answer:
4.) Cost of cordless phone = $55
cost of each additional handset = $25
Therefore, the overall cost of the cordless phone, including the 3 extra handsets is:
$55 + 3($25) = $55 + $75 = $130
5.) Given the function, f(<em>d </em>) = .20<em>d</em> + 14, where:
f(d) = global temperature (in Celsius)
d = number of decades
To evaluate the value of <em>f </em>(<em>d </em>) at f(10), you'll have to substitute the value of <em>d </em>= 10 as <u>input</u> into the function:
f(10) = .20(10) + 14
f(10) = 2 + 14
f(10) = 16
6.) Value of f(10):
<em>In 10 decades, the predicted global temperature will be </em><em><u>16°</u></em><em> Celsius.</em>
7.) The correct answer is B. The global temperature f(d) depends on the number of decades, <em>d</em>.
<u>Explanation</u>: the independent variable is <em>d </em>→ it is the <u>input</u> of the function. The output primarily depends on the given value of input.
8.) Given the function, f(<em>t </em>) = 0.2<em>t</em>
where<em> t </em>= represents number of days elapsed since the planting of the seed.
Evaluate f(40):
f(40) = 0.2(40)
f(40) = 8
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Context of f(40): The value of the function, f(40) = 8 represents the 8 centimeter height of the habanero plant after 40 days of planting its seeds.
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