👉 The antilogarithm is a logarithmic function that takes an argument in terms of its base (e.g., 10) and returns the result as an exponent. It's often used in mathematics, physics, and engineering to perform mathematical operations on very large or small numbers, such as calculating the value of pi. For example: - The antilogarithm of 2 is approximately 1.447583697089567. -
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What is the definition of Antilogarithmic? 🙋
👉 The term "antilogarithmic" is often used in mathematics and physics to denote a function that is essentially the inverse of another, but has its own set of rules. Specifically, it refers to a mathematical operation where one number (often called the base or argument) raised to an exponent (often denoted by a letter such as "x") results in another number (often denoted by a variable or symbol). This operation is commonly used when dealing with logarithms and exponential functions. In
What is the definition of Antilogarithms? 🙋
👉 The term "antilogarithm" is often used in mathematics, specifically for the logarithmic function log base e. An antilogarithm is a mathematical expression that represents the inverse of an exponential function. It is denoted by ln-1 or log-1 and is defined as: ln-1(x) = x^(1/ln(10)) In other words, it is the natural logarithm of the reciprocal of x. This term can be applied in various fields such
What is the definition of Antilogs? 🙋
👉 Antilogarithm, also known as an inverse logarithm, is a mathematical function that takes its argument to the power of -1. It is denoted by log(-x), where x is any positive real number.
For example, if we have 2log(3) = log(9), then 3^2 = 9, so 2
3 = 6 and -6 = 3^2. In this case, the result of antilogarithm
