logarithms in English

noun
1
a quantity representing the power to which a fixed number (the base) must be raised to produce a given number.
We can use arithmetics with different bases, fractions, decimals, logarithms , powers, or simply words.
noun

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Below are sample sentences containing the word "logarithms" from the English Dictionary. We can refer to these sentence patterns for sentences in case of finding sample sentences with the word "logarithms", or refer to the context using the word "logarithms" in the English Dictionary.

1. Single-cycle logarithms & Antilogs

2. Antilog is the shorter version of Anti-Logarithms

3. This is similar to how logarithms and Antilogarithms work

4. Logarithms can't be negative, whereas Antilogarithms can have negative values

5. Taking logarithms and Antilogarithms is necessary to solve many chemistry problems

6. You have to just realise that logarithms are really just exponents.

7. Taking logarithms and Antilogarithms is necessary to solve many chemistry problems

8. Now seek in the table of logarithms the number whose logarithm is the fractional part of the sum, in this case 0.086094 (a table of "Antilogarithms," often listed with the logarithms, can speed up the search

9. Antilogs are just another term for exponents, and exponents are the inverse of logarithms

10. Up to 10% cash back  · Logarithms and Antilogarithms An Algebraic Analysis Approach

11. Other articles where Antilogarithm is discussed: logarithm: Properties of logarithms: …calculated logarithm (known as its Antilogarithm)

12. He invented a new method of computing logarithms that he later used on the Connection Machine.

13. Napier's ideas on logarithms involved the form of one over E and the constant 10 to the seventh power.

14. The tables of logarithms of sines, secants, and tangents were also required for the purposes of navigation.

15. Al-Khawarizmi (780-850CE) was a great scholar in the fields of mathematics, algebra, logarithms and geometry.

16. When combining the algorithms for logarithms and Antilogarithms we have a general-purpose algorithm for all powers and roots.

17. Some elementary functions, such as roots, logarithms, or inverse trigonometric functions, are not entire functions and may be multivalued.

18. 21 Some are veritable campuses where students can learn about logarithms as well as lobs, fine arts as well a s fitness training.

19. When you want to convert between logarithms and Antilogs, swap the position of the middle and end values to get antilog

20. LESSON MODULE ON: LOGARITHMS AND Antilogarithms OF NUMBERS BY: OLOTA MUHAMMAD MUKTAR 11/25PD025 Behavioral objectives: At the end of this class, students should be able to: •Find the logarithms of numbers using the logarithm table •Find the antilogarithm of numbers using the antilogarithm table •Find the Antilogarithms of numbers using logarithm table Introduction: …

21. Antilog Definition: The Antilog which is also known as “Anti- Logarithms”, of a number is the inverse technique of finding the logarithm of the same number

22. This required the calculation of trigonometric tables and logarithms corresponding to the new size of the degree and instruments for measuring angles in the new system.

23. The first references to the constant were published in 1618 in the table of an appendix of a work on logarithms by John Napier.

24. This is a special case of Schanuel's conjecture, but so far it remains to be proved that there even exist two algebraic numbers whose logarithms are algebraically independent.

25. Multiple regression analyses demonstrated that the natural logarithms of oxygen uptake rates increased linearly with the temperature – age (in hours after fertilization) interaction and parabolically with age in both species.

26. During 1858 he solved the equation of the fifth degree by elliptic functions; and during 1873 he proved e, the base of the natural system of logarithms, to be transcendental.

27. Cavalieri's Directorium generale uranometricum in quo trigonometriae logarithmicae fundamenta ac regulae demonstrantur astronomicaeque, supputationes ad solam ferè vulgarem Additionem reducuntur (Bologna: Nicolai Tebaldini, 1632) Ñ the first work on logarithms

28. You can add a scientific keypad to Calculate logarithms, a trigonometric keypad to Calculate angles, and a fraction keypad to form, add, subtract, divide, and multiply fractions.

29. For practice, complete the following table, where N is a number N In N log N 0.938 1.933 1.956 Taking logarithms and Antilogarithms is necessary to solve many chemistry problems.

30. The predefined functions LOG (which converts to natural logarithms), EXP (which provides Antilogarithms), and SQR (which calculates the square root) may also be different in other dialects of BASIC

31. Scottish mathematician and physicist John Napier discovered that the multiplication and division of numbers could be performed by the addition and subtraction, respectively, of the logarithms of those numbers.

32. ‘All equations are fitted by the reduced major axis algorithm to the logarithms of the original data; the data were then transformed to their Antilogarithms to return to the original units.’

33. In Windows 3.0, a scientific mode was added, which included exponents and roots, logarithms, factorial-based functions, trigonometry (supports radian, degree and gradians angles), base conversions (2, 8, 10, 16), logic operations, statistical functions such as single variable statistics and linear regression.

34. When f is a cusp form, this expression involves the p-adic logarithms of so-called Stark points: distinguished points on the modular abelian variety attached to f, defined over the number field cut out by the Artin representations attached to g and h.

35. The study of logarithms of matrices leads to Lie theory since when a matrix has a logarithm then it is in a Lie group and the logarithm is the corresponding element of the vector space of the Lie algebra.

36. ‘The first tabulates logarithms of the sine, cosine, tangent and Cotangent functions at 1 intervals and shows how to solve triangles using logarithmic functions.’ ‘I can't tell the difference between radians, tangents, Cotangents, secants, etc.’ ‘Since we want the Cotangent, just take the reciprocal to solve.’

37. Vertical Asymptotes are vertical lines which correspond to the zeroes of the denominator of a rational function. (They can also arise in other contexts, such as logarithms, but you'll almost certainly first encounter Asymptotes in the context of rationals.) Let's consider the following equation:

38. ‘They discovered two new elements, Caesium and rubidium in the course of their investigations.’ ‘The same cannot be said of logarithms or the reactivity of Caesium.’ ‘Food irradiation uses gamma rays from cesium - 137 and cobalt - 60, which are capable of causing chemical changes in these foods.’

39. ‘The first tabulates logarithms of the sine, cosine, tangent and Cotangent functions at 1 intervals and shows how to solve triangles using logarithmic functions.’ ‘I can't tell the difference between radians, tangents, Cotangents, secants, etc.’ ‘Since we want the Cotangent, just take the reciprocal to solve.’

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