Writing a polynomial in standard form means putting the term with the highest exponent first. The other terms with lower exponents are written in descending order.
An example of a polynomial in standard form is x^8 + 2 x^6 + 4 x^3 + 2x^2 + 3x  2. In this example, there are terms with exponents and a constant. In the given polynomial, "x" is a variable, and the term "x^8" has the highest exponent, which is 8. This is also called the degree of the polynomial. The next term that follows is "2x ^6," which has the lower exponent of 6. The other terms in this polynomial are in descending order when looking at the exponents.
When writing a polynomial in standard form, it is important to look at each term to identify the exponents from highest to lowest correctly. The constant term, a number by itself, goes last in the standard form of polynomials.
1. Expand the parenthesis terms. For example, expand the polynomial 2x(2 + 4x) to 4x + 8x^2. 2. Bring the terms over to the lefthand side of the equation and set it to zero. Remember
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Standard from means writing out the numbers in words instead of numbers. For example 1254 would be one thousand two hundred and fifty four.
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A(x^2 1) + B (x^2  x) + C (x^2 + x) Ax^2  A + Bx^2  Bx + Cx^2 + Cx Now group like terms: (A + B + C)x^2 + (C  B)x  A I hope that helps. me07. :)
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A polynomial that is written in standard form is written from highest
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