1. Equations & Inequalities

Solve each equation in Exercises 65–74 using the quadratic formula. x² - 6x + 10 = 0

Use the method described in Exercises 83–86, if applicable, and properties of absolute value to solve each equation or inequality. (Hint: Exercises 99 and 100 can be solved by inspection.) | 3x² - 14x | = 5

Solve each equation in Exercises 83–108 by the method of your choice. 3/(x - 3) + 5/(x - 4) = (x² - 20)/(x² - 7x + 12)

Solve each equation in Exercises 15–34 by the square root property. $(x+3{)}^2=-16$

Solve each equation in Exercises 15–34 by the square root property. (2x + 8)² = 27

Solve each equation in Exercises 1 - 14 by factoring. $2x(x-3)=5x^2-7x$

Solve each equation in Exercises 47–64 by completing the square. 3x² - 5x - 10 = 0

Solve each equation in Exercises 83–108 by the method of your choice. $5x^2+2=11x$

Solve each equation in Exercises 1 - 14 by factoring. 10x - 1 = (2x + 1)²

Solve each equation in Exercises 83–108 by the method of your choice. $9-6x+x^2=0$

Solve each equation in Exercises 41–60 by making an appropriate substitution. $9x^4=25x^2-16$

Solve each equation in Exercises 83–108 by the method of your choice. $4x^2-16=0$

Solve the given quadratic equation using the quadratic formula. $3x^2+4x+1=0$

Solve each equation in Exercises 83–108 by the method of your choice. 2x/(x - 3) + 6/(x + 3) = - 28/(x² - 9)