Question Bank
Search, filter, and preview SAT practice questions.
Domain: advanced_math
| ID | Section | Domain | Skill | Difficulty | Question | Actions |
|---|---|---|---|---|---|---|
| math_adv_753 | Math | advanced_math | nonlinear_functions | Hard | The function \(f\) is defined by \(f(x) = (x + 25)(x - 5)\). For what value of \(x\) does \(f(x)\) reach its minimum? | |
| math_adv_752 | Math | advanced_math | nonlinear_functions | Hard | The function \(f\) is defined by \(f(x) = (x - 16)(x - 10)\). For what value of \(x\) does \(f(x)\) reach its minimum? | |
| math_adv_751 | Math | advanced_math | nonlinear_functions | Hard | The function \(f\) is defined by \(f(x) = (x - 4)(x + 11)\). For what value of \(x\) does \(f(x)\) reach its minimum? | |
| math_adv_750 | Math | advanced_math | nonlinear_functions | Hard | The function \(f\) is defined by \(f(x) = (x + 20)(x + 6)\). For what value of \(x\) does \(f(x)\) reach its minimum? | |
| math_adv_749 | Math | advanced_math | nonlinear_functions | Hard | The function \(f\) is defined by \(f(x) = (x + 3)(x - 14)\). For what value of \(x\) does \(f(x)\) reach its minimum? | |
| math_adv_748 | Math | advanced_math | nonlinear_functions | Hard | The function \(f\) is defined by \(f(x) = (x - 9)(x - 1)\). For what value of \(x\) does \(f(x)\) reach its minimum? | |
| math_adv_747 | Math | advanced_math | nonlinear_functions | Hard | The function \(f\) is defined by \(f(x) = (x + 4)(x + 18)\). For what value of \(x\) does \(f(x)\) reach its minimum? | |
| math_adv_746 | Math | advanced_math | nonlinear_functions | Hard | The function \(f\) is defined by \(f(x) = (x - 12)(x + 7)\). For what value of \(x\) does \(f(x)\) reach its minimum? | |
| math_adv_745 | Math | advanced_math | nonlinear_functions | Hard | The function \(f\) is defined by \(f(x) = (x + 15)(x - 5)\). For what value of \(x\) does \(f(x)\) reach its minimum? | |
| math_adv_744 | Math | advanced_math | nonlinear_functions | Hard | The function \(f\) is defined by \(f(x) = (x - 8)(x + 2)\). For what value of \(x\) does \(f(x)\) reach its minimum? |