Use of Logarithms And Logarithmic Tables
Use of Logarithms And Logarithmic Tables
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In our eReader you can find the full English version of the book. Read Use of Logarithms And Logarithmic Tables Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book Use of Logarithms And Logarithmic Tables
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To quickly assess the difficulty of the text, read a short excerpt:
0. 0272 X 27. 1 X 12. 6.
2. 371 X, 0. 007 log 0. 0272 = 2. 43457 log 27. 1 =1. 43297 12. 6 =1. 10037 2. 371 =T. 2507 0. 007 =2. 15490 log log log 2. 74788 The result, then, is 559. 6.
Example 2.
0. 3752 X 0. 063 X 0. 012 0. 092 X 1289 log 0. 3752 = T. 57426 log 0. 063 =2. 79934 log 0. 012 =5. 07918 -log 0. 092 =1. 03621 log 1289. 0 =4. 88975 The result, then, is 0. 000002392. Example 3.
6. 37874 3. 463 X 1. 056 X 14. 7 X 144 X 10 log log log log log The result, then, is 77, 410.
3. 463 = 0. 539...45 1. 056 = 0. 02366 14. 7 =i:i6732 144. 0 10. 0 = 2'. 15836 = 1. 00000 4. 88879 12 No. 53 USE OF LOGARITHMS Example 4.
0. 00005427 X 392 X 2. 5 X 200 X 200 log 0. 00005427 = 5. 73456 log 392. 2. 59329 log 2. 5 =0. 39794 log 200. =2. 30103 log 200. =2. 30103 3. 32785 Hence, the result is 2127.
Obtaining: the Powers of Numbers Expressions of the form 6. 51 3 can easily be calculated by means of logarithms. The small ( 3 ) is called exponent. * In this case the "third power" of 6. 51 is required.
A number may be raised to any power by simply multiplying the logarithm of the number by the exponent of the number.
What to read after Use of Logarithms And Logarithmic Tables?
You can find similar books in the "Read Also" column, or choose other free books by Erik Oberg to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
0. 0272 X 27. 1 X 12. 6.
2. 371 X, 0. 007 log 0. 0272 = 2. 43457 log 27. 1 =1. 43297 12. 6 =1. 10037 2. 371 =T. 2507 0. 007 =2. 15490 log log log 2. 74788 The result, then, is 559. 6.
Example 2.
0. 3752 X 0. 063 X 0. 012 0. 092 X 1289 log 0. 3752 = T. 57426 log 0. 063 =2. 79934 log 0. 012 =5. 07918 -log 0. 092 =1. 03621 log 1289. 0 =4. 88975 The result, then, is 0. 000002392. Example 3.
6. 37874 3. 463 X 1. 056 X 14. 7 X 144 X 10 log log log log log The result, then, is 77, 410.
3. 463 = 0. 539...45 1. 056 = 0. 02366 14. 7 =i:i6732 144. 0 10. 0 = 2'. 15836 = 1. 00000 4. 88879 12 No. 53 USE OF LOGARITHMS Example 4.
0. 00005427 X 392 X 2. 5 X 200 X 200 log 0. 00005427 = 5. 73456 log 392. 2. 59329 log 2. 5 =0. 39794 log 200. =2. 30103 log 200. =2. 30103 3. 32785 Hence, the result is 2127.
Obtaining: the Powers of Numbers Expressions of the form 6. 51 3 can easily be calculated by means of logarithms. The small ( 3 ) is called exponent. * In this case the "third power" of 6. 51 is required.
A number may be raised to any power by simply multiplying the logarithm of the number by the exponent of the number.
What to read after Use of Logarithms And Logarithmic Tables?
You can find similar books in the "Read Also" column, or choose other free books by Erik Oberg to read onlineMoreLess
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