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We all know that the most important thing in competitive exams is Mathematics. But if you need a good score in exam then you have to score good in maths.
You can get good score only by practicing more and more. The only thing you need to do is to do your math problems correctly and within time, and you can do this only by using shortcut tricks. You may do math problems within time without using any shortcut tricks. You may have that potential. Lets discuss Quantitative Aptitude math tricks So, Here we prepared quantitative aptitude shortcut tricks for those people. Here in this page we try to put all types of shortcut tricks on Quantitative Aptitude.
But we may miss few of them. If you know anything else rather than this please do share with us. Your little help will help others.
How to prepare your Quantitative Aptitude We discuss few quantitative aptitude chapters below. When you see radicals you should always first convert the radical to a fractional exponent and then simplify exponents as much as possible. Following this rule will save you a lot of grief in the future. There are some that we can do. Example 2 Differentiate each of the following functions.
It is still possible to do this derivative however. All that we need to do is convert the radical to fractional exponents as we should anyway and then multiply this through the parenthesis. We can simplify this rational expression however as follows.
If we can first do some simplification the functions will sometimes simplify into a form that can be differentiated using the properties and formulas in this section. Show Solution We know that the rate of change of a function is given by the functions derivative so all we need to do is it rewrite the function to deal with the second term and then take the derivative.
Recall that if the velocity is positive the object is moving off to the right and if the velocity is negative then the object is moving to the left. We need the derivative in order to get the velocity of the object. Now, we need to determine where the derivative is positive and where the derivative is negative. There are several ways to do this.
The method that we tend to prefer is the following. Since polynomials are continuous we know from the Intermediate Value Theorem that if the polynomial ever changes sign then it must have first gone through zero. So, if we knew where the derivative was zero we would know the only points where the derivative might change sign.
Now, we can see that these two points divide the number line into three distinct regions. In each of these regions we know that the derivative will be the same sign. Chapter 6 - Triangles.
Chapter 7 - Coordinate Geometry. Chapter 8 - Introduction to Trigonometry. Chapter 10 - Circles. Chapter 13 - Surface Areas and Volumes. Chapter 14 - Statistics. Chapter 15 - Probability. Lakhmir Singh Class 10 Textbook Solutions.
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