ଅପସାରଣ ପଦ୍ଧତି || ଦଶମ ଶ୍ରେଣୀ || ସରଳ ସହସମୀକରଣ || ବୀଜ ଗଣିତ ||Exercise 1 (b) No-2 apasarana paddhati

Elimination Method || Linear Simultaneous Equations ||Class 10 || Algebra||


Sarala Sahasamikarana apasarana paddhati

Exercise 1 (b) No-1 ଅପସାରଣ paddhati


Simultaneous Equation in odia ||

Sarala saha

samikaran for class 10 ||Basic Concept ||


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Simultaneous Equation in odia ||Sarala saha samikaran for class 10 ||

Basic Concept ||

About this video:In This video I am Explaining About simultaneous equation basic concepts


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Pair of linear equations in two variables (ସରଳ ସହସମୀକରଣ)odia medium class 10 mathematics ch-1, part-1


Introduction

Let's look at the solutions of some linear equations in two variables. Consider the equation 2x + 3y = 5 There are two variables in this equation, x and y.

Scenario 1: Let's substitute x = 1 and y = 1 in the Left Hand Side (LHS) of the equation. Hence, 2(1) +3(1)=2+3=5=RHS (Right Hand Side). Hence, we can conclude that x = 1 and y = 1 is a solution of the equation 2x + 3y = 5 Therefore, x = 1 and y = 1 a solution of the equation 2x + 3y = 5

Scenario 2: Let's substitute x = 1 and y = 7 in the LHS of the equation. Hence 0.2(1) + 3(7) = 2 + 21 =23 ne RHS. Therefore, x = 1 and y = 7 is not a solution of the equation 2x + 3y = 5

Geometrically, this means that the point (1, 1) lies on the line representing the equation 2x + 3y = 5 Also, the point (1, 7) does not lie on this line. In simple wordssolution of the equation is a point on the line representing it.

To generalize, each solution (x, y) of a linear equation in two variables, ax + by + c = 0, corresponds to a point on the line representing the equation, and vice versa.

10th class odia math class chapter 1 algebra sarala saha samikarana #algebra #saralasahasamikaran