Search
- Filter Results
- Location
- Classification
- Include attachments
- https://math.libretexts.org/Workbench/Intermediate_Algebra_2e_(OpenStax)/09%3A_Quadratic_Equations_and_Functions/9.10%3A_Chapter_Review
- https://math.libretexts.org/Courses/Las_Positas_College/Foundational_Mathematics/18%3A_Quadratic_Equations_and_Functions/18.07%3A_Review_ExercisesIn the following exercises, solve by using the method of factoring, the square root principle, or the Quadratic Formula. The area of the of the back of the case is 70 square inches. The quadratic ...In the following exercises, solve by using the method of factoring, the square root principle, or the Quadratic Formula. The area of the of the back of the case is 70 square inches. The quadratic equation A=−2x2+180x gives the area, A, of the yard for the length, x, of the building that will border the yard. Find the length of the building that should border the yard to maximize the area, and then find the maximum area.
- https://math.libretexts.org/Courses/Coastline_College/Math_C045%3A_Beginning_and_Intermediate_Algebra_(Tran)/11%3A_Quadratic_Equations_and_Functions/11.10%3A_Chapter_9_Review_ExercisesIn the following exercises, solve by using the method of factoring, the square root principle, or the Quadratic Formula. The area of the of the back of the case is 70 square inches. The quadratic ...In the following exercises, solve by using the method of factoring, the square root principle, or the Quadratic Formula. The area of the of the back of the case is 70 square inches. The quadratic equation A=−2x2+180x gives the area, A, of the yard for the length, x, of the building that will border the yard. Find the length of the building that should border the yard to maximize the area, and then find the maximum area.
- https://math.libretexts.org/Courses/Coastline_College/Math_C097%3A_Support_for_Precalculus_Corequisite%3A_MATH_C170/1.02%3A_Algebra_Support/1.2.EE%3A_Exercises_for_Quadratic_EquationsIn the following exercises, complete the square to make a perfect square trinomial. In the following exercises, solve by using the Quadratic Formula. In the following exercises, identify the most appr...In the following exercises, complete the square to make a perfect square trinomial. In the following exercises, solve by using the Quadratic Formula. In the following exercises, identify the most appropriate method (Factoring, Square Root, or Quadratic Formula) to use to solve each quadratic equation. x23−10x13+24=0 x+7x12+6=0 1. x=±√2,x=±2√3 3. x=±1,x=±12
- https://math.libretexts.org/Courses/Highline_College/MATHP_141%3A_Corequisite_Precalculus/02%3A_Algebra_Support/2.EE%3A_Exercises_for_Quadratic_EquationsIn the following exercises, complete the square to make a perfect square trinomial. In the following exercises, solve by using the Quadratic Formula. In the following exercises, identify the most appr...In the following exercises, complete the square to make a perfect square trinomial. In the following exercises, solve by using the Quadratic Formula. In the following exercises, identify the most appropriate method (Factoring, Square Root, or Quadratic Formula) to use to solve each quadratic equation. x23−10x13+24=0 x+7x12+6=0 1. x=±√2,x=±2√3 3. x=±1,x=±12
- https://math.libretexts.org/Courses/Las_Positas_College/Foundational_Mathematics/16%3A_Introduction_to_Functions/16.E%3A_Review_Exercises_2In the following exercises, solve by using the method of factoring, the square root principle, or the Quadratic Formula. The area of the of the back of the case is 70 square inches. The quadratic ...In the following exercises, solve by using the method of factoring, the square root principle, or the Quadratic Formula. The area of the of the back of the case is 70 square inches. The quadratic equation A=−2x2+180x gives the area, A, of the yard for the length, x, of the building that will border the yard. Find the length of the building that should border the yard to maximize the area, and then find the maximum area.
- https://math.libretexts.org/Courses/Monroe_Community_College/MTH_104_Intermediate_Algebra/9%3A_Quadratic_Equations_and_Functions/Chapter_9_Review_ExercisesIn the following exercises, solve by using the method of factoring, the square root principle, or the Quadratic Formula. The area of the of the back of the case is 70 square inches. The quadratic ...In the following exercises, solve by using the method of factoring, the square root principle, or the Quadratic Formula. The area of the of the back of the case is 70 square inches. The quadratic equation A=−2x2+180x gives the area, A, of the yard for the length, x, of the building that will border the yard. Find the length of the building that should border the yard to maximize the area, and then find the maximum area.
- https://math.libretexts.org/Courses/Las_Positas_College/Foundational_Mathematics/19%3A_Equations_and_Inequalities/19.E%3A_Review_Exercises_2In the following exercises, solve by using the method of factoring, the square root principle, or the Quadratic Formula. The area of the of the back of the case is 70 square inches. The quadratic ...In the following exercises, solve by using the method of factoring, the square root principle, or the Quadratic Formula. The area of the of the back of the case is 70 square inches. The quadratic equation A=−2x2+180x gives the area, A, of the yard for the length, x, of the building that will border the yard. Find the length of the building that should border the yard to maximize the area, and then find the maximum area.
- https://math.libretexts.org/Courses/City_University_of_New_York/MAT1275_Basic/07%3A_Quadratic_Equations/7.07%3A_Chapter_7_Review_ExercisesIn the following exercises, solve by using the method of factoring, the square root principle, or the Quadratic Formula. The area of the of the back of the case is 70 square inches. The quadratic ...In the following exercises, solve by using the method of factoring, the square root principle, or the Quadratic Formula. The area of the of the back of the case is 70 square inches. The quadratic equation A=−2x2+180x gives the area, A, of the yard for the length, x, of the building that will border the yard. Find the length of the building that should border the yard to maximize the area, and then find the maximum area.