When it comes to mathematics, equations are a part of the curriculum that many students struggle with. From simple addition and subtraction equations to more complicated linear equations, the process of solving an equation can be daunting. However, with the right knowledge and practice, anyone can learn how to solve an equation. In this article, we’ll be solving the linear equation 3.4 2 9.7 4.8 x 61.2.
Understanding Linear Equations
A linear equation is an equation that can be written in the form ax + b = c, where a, b and c are constants and x is a variable. Linear equations can be used to model various real-world problems and are used to study a variety of topics, such as graphing and linear programming. In order to solve a linear equation, the variable must be isolated on one side of the equation.
Solving the Equation
In order to solve the equation 3.4 2 9.7 4.8 x 61.2, we must first isolate the variable x. To do this, we can use the process of combining like terms. We can start by subtracting 9.7 from both sides of the equation, which gives us 3.4 2 4.8 x 61.2 – 9.7. Next, we can subtract 4.8 from both sides, which gives us 3.4 2 x 61.2 – 14.5. Finally, we can divide both sides by 2, which gives us x = 28.3.
Checking the Solution
Once we have isolated the variable and solved for its value, it’s always a good practice to check the solution. To do this, we can plug our solution back into the original equation and see if both sides are equal. In our case, we can plug 28.3 into the equation 3.4 2 9.7 4.8 x 61.2 and see if the equation holds true. Sure enough, when we plug in the solution, we get 61.2 on both sides of the equation, which means that our solution is correct.
Solving linear equations can be a daunting task for many students, but with practice and the right knowledge, anyone can learn how to solve equations. In this article, we looked at how to solve the linear equation 3.4 2 9.7 4.8 x 61.2 and checked our solution to make sure it was correct. With the right approach, anyone can learn to solve linear equations.
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