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AMANEMATICSTHIS IS THE BLOG OF MATHEMATICAL INVENTION OF JOHN AUSTIN B. MENDOZA
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THIS IS THE BLOG OF MATHEMATICAL INVENTION OF JOHN AUSTIN B. MENDOZA
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THIS IS THE BLOG OF MATHEMATICAL INVENTION OF JOHN AUSTIN B. MENDOZA
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AMANEMATICS: July 2009
http://jabmmppaaa.blogspot.com/2009_07_01_archive.html
THIS IS THE BLOG OF MATHEMATICAL INVENTION OF JOHN AUSTIN B. MENDOZA. Thursday, July 30, 2009. STEPS IN FINDING THE REMAINDER OF P(X) AND FINDING THE ROOTS OF QUADRATIC FUNCTIONS. Given P(x) as polynomial function divided by x-c. equate x-c to 0 and obtain x=c. Obtain x=c to be [d]=c. Find diff P(x) then add P(X) to obtain {P(x). Find {P(0).{ P(0) is the remainder of P(x). Bperform diff p(x)=0 and find the appropriate roots. STEPS IN FINDING THE ROOTS OF POLYNOMIAL FUNCTIONS. Cperform x=r 1 where r is on...
AMANEMATICS: LANISTICS AND RETRIEVATION
http://jabmmppaaa.blogspot.com/2009/07/lanistics-and-retrivation.html
THIS IS THE BLOG OF MATHEMATICAL INVENTION OF JOHN AUSTIN B. MENDOZA. Monday, July 27, 2009. RETRIEVATION-the retrievation of function is actually the reverse of translation. It is express as. F(x)-k= f(x-d) -k read as retrieve f(x) -k where k is constant. We could see if the answer is correct if {[f(x)=f(x). It is the process of getting the retrieval function from its translated function. Subscribe to: Post Comments (Atom). STEPS IN FINDING THE REMAINDER OF P(X) AND FINDING. View my complete profile.
AMANEMATICS: STEPS IN FINDING THE REMAINDER OF P(X) AND FINDING THE ROOTS OF QUADRATIC FUNCTIONS
http://jabmmppaaa.blogspot.com/2009/07/steps-in-finding-remainder-of-px-and.html
THIS IS THE BLOG OF MATHEMATICAL INVENTION OF JOHN AUSTIN B. MENDOZA. Thursday, July 30, 2009. STEPS IN FINDING THE REMAINDER OF P(X) AND FINDING THE ROOTS OF QUADRATIC FUNCTIONS. Given P(x) as polynomial function divided by x-c. equate x-c to 0 and obtain x=c. Obtain x=c to be [d]=c. Find diff P(x) then add P(X) to obtain {P(x). Find {P(0).{ P(0) is the remainder of P(x). Bperform diff p(x)=0 and find the appropriate roots. Subscribe to: Post Comments (Atom). GENERAL STATEMENTS ABOUT POLYNOMIAL FUNCTIONS.
AMANEMATICS: GENERAL STATEMENTS ABOUT POLYNOMIAL FUNCTIONS
http://jabmmppaaa.blogspot.com/2009/07/general-statements-about-polynomial.html
THIS IS THE BLOG OF MATHEMATICAL INVENTION OF JOHN AUSTIN B. MENDOZA. Monday, July 27, 2009. GENERAL STATEMENTS ABOUT POLYNOMIAL FUNCTIONS. Given all the roots,. Aif the given number of roots is even,then the negative sum of the roots is obtain to the numerical coefficient of the second term raised to the (n-1) power where n is the number of roots and the constant term is the product of the roots. Given P(x) as polynomial function,. Subscribe to: Post Comments (Atom). I am a man with full of ambition.
AMANEMATICS: STEPS IN FINDING THE ROOTS OF POLYNOMIAL FUNCTIONS
http://jabmmppaaa.blogspot.com/2009/07/steps-in-finding-roots-of-polynomial.html
THIS IS THE BLOG OF MATHEMATICAL INVENTION OF JOHN AUSTIN B. MENDOZA. Thursday, July 30, 2009. STEPS IN FINDING THE ROOTS OF POLYNOMIAL FUNCTIONS. Given P(x) with integral coefficients,. Ausing the second term raised to n-1 at P(x), find the numerical coefficient of second term at. P(x) by using the formula "numerical coefficient of second term at {P(x)= numerical coefficient of second term raised to n-1 at P(x). n represents the degree of P(x). Dcheck the result if they are the appropriate root/s.
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AMANEMATICS
THIS IS THE BLOG OF MATHEMATICAL INVENTION OF JOHN AUSTIN B. MENDOZA. Friday, October 23, 2009. The infinitive of a function is F(x d)-f(x) or F(x-d)-f(x-d). Thursday, July 30, 2009. STEPS IN FINDING THE REMAINDER OF P(X) AND FINDING THE ROOTS OF QUADRATIC FUNCTIONS. Given P(x) as polynomial function divided by x-c. equate x-c to 0 and obtain x=c. Obtain x=c to be [d]=c. Find diff P(x) then add P(X) to obtain {P(x). Find {P(0).{ P(0) is the remainder of P(x). Given P(x) with integral coefficients,. Cperf...
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Nous sommes une église dans une ville de Suisse. Et comme partout, nous sommes une bonne équipe de jeunes. Ce blog racontera les sorties de l'église ou les délires du groupe de jeunes. Mais il y aura des articles plus sérieux avec des questions en rapport avec la Bible ou alors des sujets de débats proposés par vous, chers visiteurs. Mais bien sur tout ça en rapport avec la Bible. Bonne visite et surtout n'hésite pas à laisser des commentaires. 23/10/2007 at 11:54 AM. 11/08/2008 at 5:14 AM. Don't forget ...
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