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06.07.2021, admin
Important Questions for CBSE Class 8 Maths Chapter 2 - Linear Equations in One Variable MSBSHSE Solutions For Class 8 Maths Part 2 Chapter 14 Compound interest is given here to help students prepare for their examinations at ease. Students facing difficulties in solving problems during class hours can quickly refer to MSBSHSE Solutions to get a better understanding. The facilitators at BYJU�S have developed these solutions Estimated Reading Time: 4 mins. Samacheer Kalvi 8th Maths Book Solutions Term 2 Chapter 4 � Information Processing is available here. The Samacheer Kalvi 8th Maths book answers of Term 2 Chapter 4, available at BYJU�S, contain step by step explanations designed by our mathematics experts. MSBSHSE Solutions For Class 8 Maths Part 2 Chapter 12 Equations in one variable are readily available here. This chapter majorly deals with finding the solution of equations in one variable. The subject matter experts at BYJU�S have outlined all the concepts of this chapter in a clear and precise manner to meet the needs of all myboat314 boatplansted Reading Time: 5 mins.
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If you interchange the digits of this two-digit number and add the resulting number to the original number, you get What is the original number? What are their present ages?

There is a narrow rectangular plot, reserved for a school, in Mahuli village. The length and breadth of the plot are in the ratio 11 : 4. What are the dimensions of the plot? Solution: Let the length and breadth of the plot be 11x m and 4x m respectively. For every 3 metres of the shirt material, he buys 2 metres of the trouser material. How much trouser material did he buy? Half of a herd of deer are grazing in the field and three-fourths of the remaining are playing nearby.

The rest 9 are drinking water from the pond. Find the number of deer in the herd. Solution: Let the number of deer be x. A grandfather is ten times older than his granddaughter. He is also 54 years older than her. Find their present ages. A linear equation can be in one or more than one variable.

You are then presented with a few examples which are based on the method of solving linear equations as described above. In this topic, students will go through some applications of linear equations which are in the form of puzzles. There are many wordy samples solved which involve some real-life situations like calculating age, counting money, etc. Till now, the chapter has dealt with equations where the value on the right-hand side of the equality sign has been only numbers.

In this section, we will look into problems where there are variables on both sides of the equation. An example of such an equation is:. You are then given many solved examples of such equations and an exercise on it with 10 questions.

A complex linear equation that has fractions in it can be reduced into a simpler form by the process described below:. Take the LCM Least common multiple of the denominator.

By applying the above multiplication, the equation gets reduced to a form without the denominator in it. Then you can apply the methods learned in the sections above to solve such problems. We will explain this with an example:.

To reduce the above equation into a simpler form, let us take the LCM of the denominators, i.




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