The Factor and Remainder theorem When we are given a function in
... When we are given a function in the exam, f(x), normally a cubic, and asked to find a factor, verify a factor, find a remainder, find the quotient, find the roots or sketch the function, we often have to use the factor theorem and/or the remainder theorem. The factor theorem If (x+a) is a factor of ...
... When we are given a function in the exam, f(x), normally a cubic, and asked to find a factor, verify a factor, find a remainder, find the quotient, find the roots or sketch the function, we often have to use the factor theorem and/or the remainder theorem. The factor theorem If (x+a) is a factor of ...
HNRS Alg syllabus
... Quadratic Expressions Absolute Value, Square Roots and Quadratic Equations Graph-Translation Theorem Graphing Quadratics Completing the Square Fitting a Quadratic Model to Data The Quadratic Formula Imaginary Numbers Complex Numbers Analyzing Solutions to Quadratic Equations Chapter 7 Power Function ...
... Quadratic Expressions Absolute Value, Square Roots and Quadratic Equations Graph-Translation Theorem Graphing Quadratics Completing the Square Fitting a Quadratic Model to Data The Quadratic Formula Imaginary Numbers Complex Numbers Analyzing Solutions to Quadratic Equations Chapter 7 Power Function ...
Proving algebraic inequalities
... Obviously, the set of solutions of the last inequality is the interval (, 3). To prove an inequality is to determine whether the inequality is always true for all the values of the variables on a certain set of numbers. Example: Prove that x( x 1) 0 , for all positive values of x. Solution: ...
... Obviously, the set of solutions of the last inequality is the interval (, 3). To prove an inequality is to determine whether the inequality is always true for all the values of the variables on a certain set of numbers. Example: Prove that x( x 1) 0 , for all positive values of x. Solution: ...
Bridge of Don Academy – Department of Mathematics Advanced
... Real numbers, denoted by R {x : x } Prime numbers, which we will denote as P { p : p has exactly 2 factors} ...
... Real numbers, denoted by R {x : x } Prime numbers, which we will denote as P { p : p has exactly 2 factors} ...
Name
... a negative number, you add the positive number). Then if the discriminant is a perfect square, the roots will be real, rational, and distinct If the discriminant is not a perfect square, the roots will be real, irrational, and distinct ...
... a negative number, you add the positive number). Then if the discriminant is a perfect square, the roots will be real, rational, and distinct If the discriminant is not a perfect square, the roots will be real, irrational, and distinct ...
