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Step by step algebra 1

Introduction :

Algebra 1 solver is an algebraic equation solving in step by step. Algebra is division of mathematics in that, letters are replaced by numbers. An algebraic equation stand for the scale, what is finished on the one side of a scale with a number is also completed to the other side of the scale. Algebra 1 solvers are solving step by step for a linear equation, polynomial function, inequalities, etc. In this article we shall discuss for step by step algebra 1.

Sample problem for step by step algebra 1:
Problem 1:

Solve the given algebra 1 equation step by step and find out x and y value of the equation.

        8x + 16y – 40 = 0

        -8x + 4y + 60 = 0

Solution:

We are going to find the x and y value of the given algebra 1 linear equation.

        8x + 16y =40

        -8x + 4y = -60

In the first we are going to add equation (1) and (2). We get

            8x + 16y = 40

             -8x + 4y = -60

            0x + 20y = -20

                       Y = -1

Now, we get the y value as -1. In the equation (2) substitute y = -1 we get

            8x + 16(-1) = 40

                  8x - 16 = 40

                        8x = 56

                          X = 7

Now, we get the x value as 7. So, the given system of linear equation values are x = 7, y = -1.

If we have any doubt in the answer means we check the answer of given problem. Substituting x = 7 and y = -1 in the given equation (2), we get

            -8(7) + 4(-1) = -60

                   -56 – 4 = -60

                         -60 = -60

The left hand side and right hand side of the values are same. So the answer is correct.


Problem 2:
Solve the given algebra 1 equation step by step and find out x and y value of the equation.

         2x -2 y – 22 = 0

         4x + 2y - 38 = 0

Solution:

We are going to find the x and y value of the given algebra 1 linear equation.

          2x – 2y = 22

          4x + 2y = 38

In the first we are going to add equation (1) and (2). We get

          2x - 2y = 22

         4x + 2y = 38

               6 x = 60

                  X = 10

Now, we get the x value as 10. In the equation (2) substitute x = 10 we get

          20 - 2y = 22

                -2y = 22 – 20

                  Y = -1

Now, we get the y value as -1. So, the given system of linear equations values are x = 10, y = -1.

If we have any doubt in the answer means we check the answer of given problem. Substituting x = 10 and y = -1 in the given equation (2), we get

            4(10) + 2 (-1) = 38

                       40 - 2 = 38

                            38 = 38

The left hand side and right hand side of the values are same. So the answer is correct.
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