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These Logarithm multiple-choice questions and their answers will help you strengthen your grip on the subject of Logarithm. You can prepare for an upcoming exam or job interview with these Logarithm MCQs. So scroll down and start answering. 1: What is the logarithm of a number? A. The exponent to which a base must be raised to obtain that number.
2 Απρ 2024 · What is the logarithm of 1 to any base? What is the logarithmic identity for the logarithm of the reciprocal of a number? How does the logarithm of a product relate to the sum of individual logarithms? What is the concept of rationalizing denominators in logarithmic expressions? There are 20 questions to complete.
Logarithm MCQ Questions and answers with easy and logical explanations.Arithmetic Ability provides you all type of quantitative and competitive aptitude mcq questions on Logarithm with easy and logical explanations. Logarithm MCQ is important for exams like Banking exams,IBPS,SCC,CAT,XAT,MAT etc.
This set of Aptitude Questions and Answers (MCQs) focuses on “Properties of Logarithm”. 1. What will be the value of log 3 8 5? 2. What will be the value of integer z if (log 2 z) 2 – log 2 z 4 – 32 = 0? 3. If (1 / 4) log 2 a + 4log 2 b = 2 + log 64 8, then which of the following is true? 4. What will be the value log (8) 1/3 / log (4) 2? 5.
Here is the list of Logarithms MCQ questions and answers available online and pdf download format to practice for exams. Welcome to our extensive collection of Multiple Choice Questions (MCQs) on Logarithms. Delve into the realm of logarithmic functions and equations with our curated set of questions and answers.
This set of Aptitude Questions and Answers (MCQs) focuses on “Logarithms”. These questions are beneficial for various competitive exams, placement interviews, and entrance tests. 1. Given log 10 3 = 0.477, what should be the value of log 10 90? 2. Let log 10 5 = z, then what should be the value of log 10 (1/50)? 3.
Quick Review — Practice Questions — Answer Key — Common Mistakes Answering Logarithm. y is called the base and a is the exponent. For example, let’s solve logarithm log525 = a. Here, we represent 25 using 5 and the second degree. a and 2 are both on the number 5, so they must be the same. a = 2. We can see from the way the logarithm works, that: