1. An Antilogarithm, also called inverse logarithm, is the inverse of the logarithm operation

2. An Antilog is the reverse of logarithm, found by raising a logarithm to its base

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

4. Compressibility: Compressibility: Bulk Modulus: where, k = Compressibility, B = Bulk Modulus

5. Antilog is the inverse operation of a logarithm

6. logarithm of the air-water partition coefficient

7. logarithm of the octanol-air partition coefficient

8. The LOG#() function returns the base-# logarithm of x

9. ln being the natural logarithm of the amplitude ratio.

10. ‘ln’ being the natural logarithm of the amplitude ratio.

11. The equivalent elastic modulus was deduced by comprehensive considering deflection and elastic modulus.

12. 'ln' being the natural logarithm of the amplitude ratio.

13. Based on the mathematical model, the influence of piston valve body's elastic modulus and deflected disc's elastic modulus are analyzed.

14. 'ln` being the natural logarithm of the amplitude ratio.

15. The number whose logarithm is a given number. For example, the logarithm of 1,000 (or 10 3) is 3, so the Antilogarithm of 3 is 1,000

16. The IMLOG#(string) returns the base-# logarithm of a complex number

17. What is Anti logarithm? An Antilogarithm is also called antilog and as the name implies it is the inverse of the logarithm of a number

18. Given the incompressibility of water, a relation between specific elastic storage, compressibility modulus and deformation modulus was inferred by applying current related formulas.

19. Flakeboards were tested for internal bond strength, thickness swell, modulus of elasticity, modulus of rupture, and breaking strength in bending, after two severe accelerated aging tests.

20. The number whose logarithm is a given number. For example, the logarithm of 1,000 (or 10 3) is 3, so the Antilogarithm of 3 is 1,000

21. FINDING Antilogarithms (also called Inverse Logarithm) Sometimes we know the logarithm (or ln) of a number and must work backwards to find the number itself

22. These two parameters are nowadays called the modulus of compressibility.

23. Theory of Equations and Logarithm Relation byw roots and Cooed a

24. As the name suggests, Antilog is the inverse of a logarithm

25. The antilog, or Antilogarithm, is the inverse function of the logarithm

26. The modulus of elasticity depends on the Beam's material.

27. So what is the order of three modulus of seven?

28. 30 In the present paper we studied the bulk modulus, shear modulus and second-order elastic constants as a function of temperature .

29. The opposite or inverse function of a logarithm is an Antilogarithm

30. The IMLN(string) returns the natural logarithm of a complex number

31. The antilog, or Antilogarithm, is the inverse function of the logarithm

32. The exponent p is said to be the logarithm of the number n.

33. What is Antilog? According to the term of a logarithm, then Antilog is said to be as the inverse function of a logarithm – so log(b) x = y

34. Antilogarithm is the number of which a given number is the logarithm

35. Can the discrete logarithm be computed in polynomial time?

36. Antilogarithm The Antilog, or Antilogarithm, is the inverse function of the logarithm

37. Modulus of ElAsticity - is a measure of stiffness of an elastic material

38. an estimate of the production standard deviation (after taking the natural logarithm of the measurements),

39. The objective of this experiment is to measure the Elastic Modulus of steel.

40. The Concavity of the entropy is the result of the Concavity of the logarithm function

41. Antilogarithm The Antilog, or Antilogarithm, is the inverse function of the logarithm

42. (wikipedia Antilogarithm) (en noun) (mathematics) The number of which a given number is the logarithm (to a given base). If ''x'' is the logarithm of ''y'', then ''y'' is the Antilogarithm of ''x''.

43. Modulus of ElAsticity of Wood, Wood Engineering Design Data and Elastic ratios.

44. The Compressibility k is the reciprocal of the Bulk modulus, B

45. For complex numbers z, Abs [ z] gives the modulus

46. For a fluid, only the bulk modulus is meaningful.

47. If x is the logarithm of y, then y is the Antilogarithm of x.

48. = an estimate of the production standard deviation (after taking the natural logarithm of the measurements);

49. Sometimes A logarithm is written without a base, like this:

50. the natural logarithm of the measurement for the i-th vehicle of the sample;

51. The Antilogarithm (also called an antilog) is the inverse of the logarithm transform

52. Shear modulus estimation by application of spatially modulated impulse acoustic radiation force approximation

53. To compute the Antilogarithm of a base 10 logarithm, take ten to that power

54. Since the logarithm (base 10) of 1000 equals 3, the Antilogarithm of 3 is 1000

55. An elastic modulus of single voxel was measured and analyzed measure physical properties of materials.

56. Both of their security are based on the intractability of elliptic curve discrete logarithm problem.

57. The bending modulus of elasticity and flexural strength are very important in this connection.

58. "If x is the logarithm of y, then y is the Antilogarithm of x."

59. In the formula as mentioned above, “E” is termed as Modulus of ElAsticity

60. The elastic modulus is a measure of the resistance of a material to deformation under load.

61. The hardness and elastic modulus of the alloy were investigated by means of nano - indentation technology.

62. Antilogarithm definition, the number of which a given number is the logarithm; Antilog See more.

63. Bending tests reveal the elastic modulus of Bending, flexural stress, and flexural strain of a material

64. Measurement of the dynamic shear modulus with a torsional pendulum at frequencies of about 1 cps.

65. Antilogarithm [ ăn′tē-lô ′gə-rĭð′əm, ăn′tī ] The number whose logarithm is a given number. For example, the logarithm of 1,000 (10 3) is 3, so the Antilogarithm of 3 is 1,000.

66. In particular, this explains use of integration by parts to integrate logarithm and inverse trigonometric functions.

67. 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.

68. We can write the expression for Modulus of ElAsticity using the above equation as, E = (F*L) / (A * δL) So we can define modulus of ElAsticity as the ratio of normal stress to longitudinal strain.

69. The elastic modulus of the aluminium alloy clearly increases due to the whisker reinforcement.

70. Antilog brings back the original value of a number that is obtained by taking the logarithm

71. When the lines are considered as being parallel, calculate the logarithm of the relative activity (log.

72. Method for generating signal pattern using modulus or sequence, and device thereof

73. Tooth enamel ranks 5 on Mohs hardness scale and has a Young's modulus of 83 GPa.

74. Because logarithm is the inverse to exponentiation, it means Antilog is exponentiation itself.

75. There are the relationship between elastic modulus and phase - speed and surface - displacement of Lamb wave.

76. Tensile strength, elongation at fracture and modulus of elasticity according to # in the direction of stresses

77. Stress relaxation when plotted against the logarithm of time results in graphs of linear decreasing stress with straight-line parts.

78. With equivalent hydraulic model developed , elastic modulus of fractured rock may be modified with fracture properties.

79. The flexural modulus of PLA is higher than polystyrene and PLA has good heat sealability.

80. The dynamic elastic modulus decreases with increase of dynamic strain and increases with increase o.