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If log2=0.301 then find the number of digits in 2¹⁰²⁴. |
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Answer» Let X = (2)^1024. Apply log on both sides, we get = > log x = log(2)^1024 = > log x = 1024 log 2 = > log x = 1024 * 0.301 = > log x = 308.22 The CHARACTERISTIC of x = 308. Hence, the number of digits in 2^1024 = 308 + 1 = 309. Therefore, we can CONCLUDE that 2^1024 consists of 309 digits. Hope this helps! |
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