how to solve 0.1/1/4
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Convert Exponentials and Logarithms
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In convert Exponentials and Logarithms we will mainly discuss how to change the logarithm expression to Exponential expression and conversely from Exponential expression to logarithm expression.
To discus about convert Exponentials and Logarithms we need to first recall about logarithm and exponents.
The logarithm of any number to a given base is the index of the power to which the base must be raised in order to equal the given number. Thus, if aˣ = N, x is called the logarithm of N to the base a.
For example:
1. Since 3⁴ = 81, the logarithm of 81 to base 3 is 4.
2. Since 10¹ = 10, 10² = 100, 10³ = 1000, ………….
The natural number 1, 2, 3, …… are respectively the logarithms of 10, 100, 1000, …… to base 10.
The logarithm of N to base a is usually written as log₀ N, so that the same meaning is expressed by the two equations
ax = N; x = loga N
Examples on convert Exponentials and Logarithms
1. Convert the following exponential form to logarithmic form:
(i) 104 = 10000
Solution:
104 = 10000
⇒ log10 10000 = 4
(ii) 3-5 = x