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<p>− 9}{−} Create your own worksheets like this one with Infinite Pre-Algebra Simultaneous linear equations. Solve the following simultaneous equations by substitution: 㰍漙+ +StepRearrange the linear equation to obtain one of the unknowns on its own. We will see that solving a pair of simultaneous equations is equivalent to finding the location of the point of intersection of two straight lines. In order to master the techniques explained here it is We can add y to each side so that we get. Ex: x + y = 1,x + y =Create your own worksheets like this one with Infinite AlgebraFree trial available at  The solution obtained by graphing two or simultaneous solution equations in the number plane and eg The equations x + y =and x − y =observing the point of intersection. If the point of intersection is (3, −2), simultaneous solution is x =and y =then the solution is x =and y = −2 Video on QuestionSolve the following equations. The linear  ExampleWhen I add two numbers I getand when I subtract them I getSolution Let a be the larger number and b the smaller number then we can represent our equations as  ©X y2 b0qZKxuot maN zSbo1f FtFw NaYr2eq ZL xL HC6.h d 0Awlhl r fr HiHgBhvtZs j ArLeEsRe3rmvQeNdtC DM2aRdie w bw ui vt uh7 OIxn hf6i Vnwi6t cPErWeT  QuestionSolve the following equations. This gives us an expression for y: namely y = 2x−. Solve each system by elimination. have many solutions but the only. Suppose we choose a value for x, say x = 1, then y will be equal to: y == 1 25) Write a system of equations with the solution. Many answers. mc-simultaneous The purpose of this section is to look at the solution of simultaneous linear equations. Equations involving fractions. −. Now let’s takeaway from each sidex =+ yx= y. (h) (i) (k) (l)  Solving Simultaneous EquationsA Use elimination to solve the pairs of simultaneous equationsx + 3y =x − y =x + 7y =x + 2y =x − 2y = −x − y = } {}{3} {.</p></translate>
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