So if we consider a polynomial in variable x of highest power 2 (guess how many zeros it has) = 4x^2 + 14x + 6. steps; multiply the co-efficient of x ^2 and the constant~ 4*6 =24. factorise the obtained product (24) such a way that it's sum is equal to the co-efficient of x. ~24 = 1*24,2*12,3*,4*6.
Today algebra includes section 08-General algebraic systems, 12-Field theory and polynomials A polynomial is an expression that is the sum of a finite number of non-zero terms, each term Abstract algebra extends the familiar concepts found in elementary algebra and arithmetic of numbers to...
Algebra -> Polynomials-and-rational-expressions-> SOLUTION: This problem is from a worksheet. Find all zeros of each function. If a zero has a multiplicity greater than on, please note the multiplicity. f(x)= x^3+12^2-16 I have tried to Log On Polynomial Functions Rational Functions Radical Equations/Exponential and Logarithmic Functions Trigonometric Functions Trigonometric Graphs and Identities Unit 06 - Day 11 - Find zeros of polynomials Unit 06 - Day 01 - Classify polynomials, add/subtract polynomials Unit 06 - Day 02 - Multiply polynomials, Binomial expansion theorem
Algebra Questions and Problems. Tutorial and problems with detailed solutions on finding polynomial functions given their zeros and/or graphs and other information. A polynomial function p(x) with real coefficients and of degree 5 has the zeros: -1, 2(with multiplicity 2) , 0 and 1. p(3) = -12.
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