When solving equations, one of the most important things to do is to factor. This is especially true when it comes to equations with multiple variables. In this article, we will be looking at an example of a factor equation with 4×3 28×2 7x 49. We will be going over the steps on how to solve such equations.
Step 1: Identify Prime Numbers
The first step in solving this equation is to identify the prime numbers. Prime numbers are numbers that are only divisible by itself and 1. In this equation, the prime numbers are 4, 3, 2, 7 and 49. This information will be helpful when factoring the equation.
Step 2: Factor the Equation
The next step is to factor the equation. When factoring an equation, the goal is to determine what the common factors are that can be multiplied together to get the result. In this equation, the factors of 4×3 28×2 7x 49 are 4x2x7 and 3x7x2. This means that when these numbers are multiplied together, they equal 4×3 28×2 7x 49.
Step 3: Simplify the Result
The final step is to simplify the result. This means that you will need to combine like terms and reduce the equation to its simplest form. In this equation, the simplified result is 4x2x7x3x7x2, which is equal to 4×3 28×2 7x 49.
Factoring equations with multiple variables can be difficult. However, with a few simple steps, it is possible to solve equations such as 4×3 28×2 7x 49. First, identify the prime numbers. Next, factor the equation and finally, simplify the result. With these steps, it is possible to solve factor equations quickly and accurately.