| 1. | Putting both terms on one side and including a leading coefficient yields.
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| 2. | The leading coefficients of and are and, respectively.
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| 3. | It happens that and have the same leading coefficient.
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| 4. | However, there is a single one with smallest degree and with leading coefficient 1.
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| 5. | The leading coefficient ( 12 / ? 2 ) ln 2 was determined by two independent methods.
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| 6. | The image in the quartic function article displays a formula for quartics whose leading coefficient is 1.
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| 7. | For reduction modulo a prime number not dividing the discriminant ( and not dividing the leading coefficient ).
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| 8. | Where is alternately an odd or even polynomial of degree } } with integer coefficients and leading coefficient.
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| 9. | This is the reason that you will usually see CRC polynomials written in binary with the leading coefficient omitted.
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| 10. | Where is the leading coefficient and are the roots ( counting multiplicity ) of the polynomial in some splitting field.
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