Write the linear factorization and solve quadratic

The video tutorial explores solving equations using the square root method instead of the difference of squares, due to 7 not being a square number. It emphasizes leaving answers in exact form rather than approximating. The tutorial further explains the concept of zeros, linear factorization, and multiplicity, demonstrating how to convert zeros into factors and write linear factorizations. The importance of understanding the multiplicity of factors is also highlighted.

Why is the difference of two squares method not suitable for solving the equation in the video?

• Because it is too complex

• Because it requires a calculator

• Because 7 is not a square number

• Because it only works for linear equations

What is the alternative method suggested for solving the equation when 7 is not a square number?

• Completing the square

• Using the quadratic formula

• Using the square root method

• Graphing the equation

What is the purpose of the zero product property in solving quadratic equations?

• To determine the factors of the equation

• To find the sum of the roots

• To simplify the equation

• To calculate the discriminant

How do you convert zeros into factors for linear factorization?

• By setting zeros equal to zero

• By multiplying the zeros

• By dividing the zeros

• By adding the zeros

What is the multiplicity of the linear factors in the example given?

• 2

• 0

• 1

• 3