Here you will learn some logarithm examples for better understanding of logarithm concepts. Example 1 : If \(log_e x\) โ \(log_e y\) = a, \(log_e y\) โ \(log_e z\) = b & \(log_e z\) โ \(log_e x\) = c, then find the value of \(({x\over y})^{b-c}\) \(\times\) \(({y\over z})^{c-a}\) \(\times\) \(({z\over x})^{a-b}\). Solution : \(log_e โฆ
Here you will learn what are the properties of logarithms and fundamental identities of logarithm with examples. Letโs begin โ Every positive real number N can be expressed in exponential form as \(a^x\) = N where โaโ is also a positive real number different than unity and is called the base and โxโ is called โฆ
Here you will learn logs change of base formula in logarithm and logarithmic inequalities with example. Letโs begin โ Logs Change of Base Formula โ Base Changing Theorem It can be stated as โquotient of the algorithm of two numbers is independent of their common base.โ Symbolically, \(log_b m\) = \(log_a m \over log_a b\), โฆ
