1 Solve for x from the following x 2 ( x 1 ) ( x 2 ) 0 2 When finding the square root of a positive natural number, the solution has both a negative and positive component unless otherwise stated Given this information and x 2 2 5 Find the values of x by taking square roots on both sides 3 Find the solution to the quadratic equation given as x 2 6 x 5 0 Hint factorize, equate to zero and solve 4 In the equation x ( x 5 ) 0 , there are two solutions By simple linear comparison, find the two values of x that satisfy the equation 5 Multiply term by term from ( x 2 ) ( x 5 ) 0 to obtain a quadratic equation of the form x 2 b x c 0 6 Quadratic Equations With quadratic equation given as ax bx c 0, the leading coefficient a, cannot be equal tozero Briefly explain why

Question

1  Solve for x from the following  x 2 ( x 1 ) ( x 2 )   0 2  When finding the square root of a positive natural number, the solution has both a negative and positive component unless otherwise stated  Given this information and x 2   2 5   Find the values of x by taking square roots on both sides  3  Find the solution to the quadratic equation given as x 2   6 x   5   0   Hint  factorize, equate to zero and solve  4  In the equation x ( x 5 )   0 , there are two solutions  By simple linear comparison, find the two values of x that satisfy the equation  5  Multiply term by term from ( x   2 ) ( x   5 )   0 to obtain a quadratic equation of the form x 2   b x   c   0   6  Quadratic Equations   With quadratic equation given as  ax   bx   c   0, the leading coefficient   a, cannot be equal tozero  Briefly explain why

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Question

1. Solve for x from the following: x 2 ( x 1 ) ( x 2 ) = 0 2. When finding the square root

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