Samuel Ade - Algebraic Indices: 100 Fully solved problems that explained all you need to know to perfectly understand, improve and independently master Algebra and Indices problems.
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Algebraic Indices: 100 Fully solved problems that explained all you need to know to perfectly understand, improve and independently master Algebra and Indices problems.: summary, description and annotation
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100 fully solved problems that explained everything you need to know to independently master algebra and indices is a self teaching workbook that solely solve problems relating to Algebra and indices to help people master this aspect of mathematics without confusion.
This workbook contains solution to problems on the following aspect of algebraic indices;
- Linear equations
- Solving Quadratic expressions
- Exponential equations
- Simultaneous Equations.
- Rational Equations
- Simplification of simple and complex indices problem.
Save yourself the feelings of Mathematics is difficult. Grab your copy of this workbook solution now, as it solve problems ranging from simple to complex.
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Chapter oneA simple way to understand this is shown below. " 
From the example above, 
is referred to as base, while the number is referred to as power, index, or exponent. Note: For a better understanding of some solutions to some problems, we have to consider the fundamental laws of indices, which will be analyzed below. The following laws will help your understanding to solve any question in indices. 
This may be referred to as the law of power addition of indices. You can also have ; 
(irrespective of the numbers of indices entity you are multiplying above).
For example Given that; x = 
and y= 
, find x 
y. Solution 
This can equal be; 
But using the law of indices will make the solution easier and faster. For rule 1 to be valid, the bases of both entities must be the same. 
For example Given that; x = 
and y= , find x 
y. Solution 
This can equally be; 
For example: 
This can equally be 
This is the law of zero index. How do I arrive at this? For example; 
This is a law of Negative index.
We can still have an example to be, 
Just note that any time you have a Base having a negative index, it is equivalent to the inverse of that base and index, excluding the negative sign. 
This is also known as the law of the fractional index. Given an example of, 
For example: 
= 
= 125 Note the following cases:
= 
= 36 
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