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ayeeitsenaly4175
09.12.2020 •
Mathematics
Your company makes game parts using 3-D printers. One customer wants a circular game coin that is 2.0 centimeter across and 0.5 centimeters thick. You need to estimate the of plastic you will need for each arch of 50 coins. How many cubic centimeters is that, rounded up if necessary to be a multiple of 10 cubic centimeters?
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Ответ:
80 cm^3
Step-by-step explanation:
The computation of the number of cubic centimeters rounded up to 10 cubic centimeter is shown below
For any type coin,
r = d ÷ 2
= 2 ÷ 2
= 1 cm
l = 0.5cm
For making 1 coin, the plastic required would be = Volume of coin
= πlr^2
= 3.14 × 0.5 × 1 × 1
= 1.57cm^3
Now For 50 coins,
Plastic needed is
= 50 × 1.57
= 78.5cm^3
= 80 cm^3
Ответ:
To do this, we'll start with the 12.4% that don't have a degree. To find out how many people that is, we just need to change that percentage into a decimal by dividing it by 100, giving us .124, and then multiply that number by the total amount of people, which is 153000. when we do that, we end up with the number 18972, which tells us how many employed authors that don't have a degree.
Our next step is to find the number of employed authors with a degree, and to do this, we'll do something similar to what we just did. Taking the percentage of employed authors with a degree, turning it into a decimal, and then multiplying it by the total amount of people. The percent we are using this time is 84.1%, and multiplying that by 100 should give us a decimal of .841, which we can then multiply by the total amount of people, which should give us 128673, which is the number of employed authors with a degree.
Our last step is to subtract the number of employed authors with a degree by the number of employed authors that don't have a degree, which is 128673-18972, which should come out to about 109701, which means that your answer should be B!