Question

A certain CD-ROM disk can store approximately 6.0\times 10^(2) megabytes of information, where 10^(6) bytes =1 megabyte. If an average word requires 9.0 bytes of storage, how many words can be stored on one disk? 2.0\times 10^(9) words 6.7\times 10^(7) words 5.4\times 10^(9) words 2.1\times 10^(7) words

Name: a certain cd rom disk can store approximately 60times 102 megabytes of information where 106 bytes 1 megabyte if an average word requires 90 bytes of storage how many words can be stored on 46407
Uploaded: 2022-06-10T11:23:22-08:00
Duration: 1 min 21 s
Channel: Madhur L
Description: a certain cd rom disk can store approximately 60times 102 megabytes of information where 106 bytes 1 megabyte if an average word requires 90 bytes of storage how many words can be stored on 46407

          A certain CD-ROM disk can store approximately 6.0\times  10^(2) megabytes of information, where 10^(6) bytes =1 megabyte. If an average word requires 9.0 bytes of storage, how many words can be stored on one disk?
2.0\times 10^(9) words
6.7\times 10^(7) words
5.4\times 10^(9) words
2.1\times 10^(7) words

a certain cd rom disk can store approximately 60times 102 megabytes of information where 106 bytes 1 megabyte if an average word requires 90 bytes of storage how many words can be stored on 46407

Added by Kathleen P.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Madhur L

06/10/2022

Step 1

0 \times$ $10^2$ megabytes of information, where $10^6$ bytes = 1 megabyte. If an average word requires 9.0 bytes of storage, how many words can be stored on one disk? $2.0 \times 10^9$ words $6.7 \times 10^7$ words $5.4 \times 10^9$ words $2.1 \times 10^7$ words Show more…

Show all steps

Thanks for your feedback!

A certain CD-ROM disk can store approximately 6.0\times 10^(2) megabytes of information, where 10^(6) bytes =1 megabyte. If an average word requires 9.0 bytes of storage, how many words can be stored on one disk? 2.0\times 10^(9) words 6.7\times 10^(7) words 5.4\times 10^(9) words 2.1\times 10^(7) words