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Logarithm Concepts

Logarithm concepts present a challenge to students preparing for placements. Our Logarithm concepts are concretely described by industry professionals to help students with this challenge.

Concepts
Formulas
Practice Questions

Understanding the Concepts of Logarithm

A Logarithm is power to a number that must be raised to in order to obtain another number. The majority of the Logarithm aptitude questions are formula-based.

Logarithmic problems can be solved employing a few key formulas and properties of logarithms.

logab = X if and only if ax = b

Below are some more properties and formulas.

For any a; a > 0; a ≠ 1 and any x; y > 0.
loga 1 = 0
loga a = 1
logax.y = logax + logay

logax/y = logax − logay

loga1/x = −logax
logaxp = p logax

logax = logax/logba − change of base formula

logax = 1/logxa

Using the aforementioned formulas, we will be able to quickly answer logarithm problems.

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FAQsFAQs

Why is understanding the concepts of Logarithm important?

Understanding the concepts of Logarithm assists in:

  • Understanding how Logarithm formulas are derived

  • Addressing the Logarithm problems promptly and accurately.

  • Resolving each of the various forms of questions on Logarithm topic

  • Developing your unique shortcuts

Is it possible to solve Logarithm problems without knowing the concepts?

Yes, it's possible to solve Logarithm questions without understanding what they entail. However, experts advise that comprehending the fundamentals is essential to address the Logarithm problems effectively.

What is the right way to learn Logarithm concepts?

The foundation of mathematics is concepts, and understanding them is critical to boosting your performance in the Quantitative Aptitude section. Visualising the Logarithm concepts using real-life examples is the best approach to learn the Logarithm concepts.

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