Graphing Functions and Descartes' Rule of Signs

Related BrainMass Solutions

• Polynomials and Rational Functions : Synthetic Division and Descarte's Rule of Signs

  31690 Polynomials and Rational Functions : Synthetic Division 1.USE DESCARTES` RULE OF SIGNS TO DETERMINE THE POSSIBLE NUMBER OF POSITIVE REAL ZEROS OF THE FUNCTION.

• Determine positive/negative zeros using Descartes' rule of signs

  640574 Determine positive/negative zeros using Descartes' rule of signs Determine the possible number of positive and negative zeros of the following function by using Descartes' rule of signs.

• Assorted Algebra - Inequalities, Remainders, Signs etc.

  What does Descartes rule of signs tell you about the possible number of positive real zeros and the possible number of negative real zeros of the function?

• Polynomials

  Log (x+5) + 2 log x The answers are in the attached word file Answers questions on polynomials, Descartes' Rule of Signs, zeros of the polynomial, graph of a function, intercepts and asymptotes and a logarithmic expression.

• Algebraic Number Theory

  The problem can be easily solved using the Rational Roots Theorem alone (Without using Descartes' Rule of Signs) as follows: Solution: The only possible rational roots of the equation x^5 + x^4 + x^3 + x^2 + 1 = 0 are x = -1 and x = 1 (This

• Inverse trigonometric functions, L'Hopitals Rule and Integration by Parts

  Inverse trigonometric functions, L'Hopitals Rule and Integration by Parts are investigated in this solution. The answer is provided in an attached Word file and uses step by step calculations and graphing methods.

• Graphing and Harvesting Functions

  The solution discusses graphing and harvesting functions.

• Aristotle and Descartes

  He suggested that actions were events of the body-soul compound of psychic and sensory experiences. When bodily functions such as anger, pity, and courage occur, according to Descartes, the body is modified.

• Descartes' 3rd Meditation: Purpose/Structure

  After describing what he believes 'I' to be, he repeats that "... as a general rule... whatever I perceive to very clearly and distinctly is true."