Answer:
1. Determine whether you have a linear polynomial. A linear polynomial is a polynomial of the first degree. This means that no variable will have an exponent greater than one. Because this is a first-degree polynomial, it will have exactly one real root, or solution
2. Set the equation to equal zero. This is a necessary step for solving all polynomials.
3. Isolate the variable term. To do this, add or subtract the constant from both sides of the equation. To do this, add or subtract the constant from both sides of the equation. A constant is a term without a variable
4. Solve for the variable.Usually you will need to divide each side of the equation by the coefficient. This will give you the root, or solution, to your polynomial.
Step-by-step explanation:
For Example:
5x+2=0
5x+2-2=-2
5x+-2
(1/5) 5x=1/5-2 (cross out the five on the fraction and the equation and move the 1/5 to the other side of the equation) so that it just looks like this 5x=1/5-2
x=2/5
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