Logarithms and Exponential Assignment Help
MEANING OF LOGARITHM AND EXPONENTIAL
Exponential function – In one exponential function, the x-value or independent variable is identified as the exponent whilst the base is regarded as a constant. This can be explained with an example. y = 2x is an exponential function.
Logarithms – The logarithms are the reverse of exponentials, as subtraction is the reverse of addition and multiplication is the opposite of division. The purpose of logarithms is to reverse exponentials. Actually, logs are the opposite of exponentials.
The exponent of one number says the number of times for using the number in one multiplication.
Like, 23 = 2 × 2 × 2 = 8
Here, 2 has been used thrice in a multiplication for getting 8
On the contrary, a logarithm asks the question like, what produced this? A logarithm says how many of a number you need to multiply for getting another number. So the logarithm takes 2 plus 8 and gives 3 because 2 turns 8 when it is used three times in one multiplication. So logarithms and exponentials work together as they unwrap each other, but the base “a” remains the same. The concept of Logarithms and Exponential is considered the vital constituent of Algebra II and its formulas are used in other streams of scientific calculation and science as well. Students who are studying in schools, colleges or universities are often given algebra homework on this topic. So, when they require experienced Logarithms and Exponentials assignment help they contact BookMyEssay.
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The Applications of Logarithms and Exponentials
Logarithms help a person in solving exponential functions. So, a logarithm is recognized as the power which you can raise to a specific base for getting a particular number. Actually, it is another way to look at exponential expressions. Just as addition opposes subtraction and multiplication opposes division, logarithms oppose exponential expressions. When you want to take one number to one power, you multiply that number by its own several times as the exponents dictate, like 53 = 5 x 5 x 5. In general terms, when x is raised to the power y then it equals x which is multiplied by itself many y times. The formula for the exponential function is y = abx and here both a as well as b are constants.
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