Standard Form For a Polynomial
Standard Form For a Polynomial
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A polynomial is said to in standard form when the term are arranged in descending order of their degree with zero as the coefficient of the missing term. For Example: Illustration: Express the polynomial in standard form Solution: We know that in standard form the term are arranged in descending order of their degree with zero as the coefficient of the missing term. In the expression the terms with exponent 1 and the constant term are missing so we will write those terms with 0 as their coefficient. Hence |
The standard form of the polynomial | |||
| Right Option : D | |||
| View Explanation | |||
Which of the following expression represent the standard form of polynomial | |||
| Right Option : A | |||
| View Explanation | |||
Which of the following expression represents the standard form of the polynomial | |||
| Right Option : A | |||
| View Explanation | |||
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