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Data storage cost dollars per megabyte in the 1950s. $ 10,000 $ 100,000,000 $100,000 $ 1,000

          Data storage cost dollars per megabyte in the 1950s. $ 10,000 $ 100,000,000 $100,000 $ 1,000
        

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Computer Science and Information Technology
Computer Science and Information Technology
Trishna Knowledge Systems 2018 Edition
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Data storage cost dollars per megabyte in the 1950s. $ 10,000 $ 100,000,000 $100,000 $ 1,000
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The article "Drastic falls in cost are powering another computer revolution" that I uploaded on Moodle talks about the reduction in the cost of data storage and cites research that found that a megabyte of data storage in 1956 cost around $9,200 ($85,000 in today’s prices). It now costs just $0.00002. At which average annual rate did the cost of data storage grow between 1956 and 2019 (the year the article was published)?

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The article "Drastic falls in cost are powering another computer revolution" that I uploaded on Moodle talks about the reduction in the cost of data storage and cites research that found that a megabyte of data storage in 1956 cost around $9,200 ($85,000 in today’s prices). It now costs just $0.00002. At which average annual rate did the cost of data storage grow between 1956 and 2019 (the year the article was published)?

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Transcript

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00:01 Hi there, i'm working my way through numeraid and your question is the next one to come up.
00:04 One of the first steps that we need to work out for this question is that between 1956 and 2019 there were 63 years.
00:15 Arbitrary, but something we need to note for the question.
00:19 Next we need to find the rate at which cost of data storage decreased.
00:23 It's not a simple subtraction because the decrease happened gradually over the years.
00:28 We need to find the average annual rate of decrease.
00:31 The formula to calculate the average annual rate of decrease is as follows.
00:35 Rate is equal to the ending value divided by the beginning value.
00:53 All of this to the power of 1 divided by number of years minus 1.
01:06 In this case the beginning value being 9200.
01:14 Ending value being 0 .00002.
01:23 And the rate of years being 1 divided by 63 minus 1.
01:34 This calculation will end up giving us a negative rate...
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