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Domain: algebra
| ID | Section | Domain | Skill | Difficulty | Question | Actions |
|---|---|---|---|---|---|---|
| math_alg_5219 | Math | algebra | systems_of_two_linear_equations_in_two_variables | Medium | The equations \(y = 2x - 1\) and \(-5x + y = -10\) have solution \((x, y)\). What does \(y - 2x\) equal? | |
| math_alg_5218 | Math | algebra | systems_of_two_linear_equations_in_two_variables | Medium | A solution \((x, y)\) satisfies both \(y = x - 10\) and \(5x + y = -4\). Which value is \(x + y\)? | |
| math_alg_5217 | Math | algebra | systems_of_two_linear_equations_in_two_variables | Medium | The two equations \(y = -4x + 8\) and \(6x + y = 12\) meet at \((x, y)\). Evaluate \(x - y\). | |
| math_alg_5216 | Math | algebra | systems_of_two_linear_equations_in_two_variables | Medium | Let \((x, y)\) be the ordered pair that satisfies \(y = 5x - 6\) and \(2x + y = 22\). What is the value of \(3x - y\)? | |
| math_alg_5215 | Math | algebra | systems_of_two_linear_equations_in_two_variables | Medium | After solving the system \(y = -3x - 5\) and \(7x + y = -9\), the solution is \((x, y)\). What is \(x + 2y\)? | |
| math_alg_5214 | Math | algebra | systems_of_two_linear_equations_in_two_variables | Medium | The equations \(y = 4x + 1\) and \(-3x + y = 2\) have solution \((x, y)\). What does \(y - x\) equal? | |
| math_alg_5213 | Math | algebra | systems_of_two_linear_equations_in_two_variables | Medium | A solution \((x, y)\) satisfies both \(y = -2x + 9\) and \(5x + y = 12\). Which value is \(x - 2y\)? | |
| math_alg_5212 | Math | algebra | systems_of_two_linear_equations_in_two_variables | Medium | The two equations \(y = 3x - 4\) and \(2x + y = 16\) meet at \((x, y)\). Evaluate \(2x - y\). | |
| math_alg_5211 | Math | algebra | systems_of_two_linear_equations_in_two_variables | Medium | Let \((x, y)\) be the ordered pair that satisfies \(y = -x + 6\) and \(3x + y = 12\). What is the value of \(x + y\)? | |
| math_alg_5210 | Math | algebra | systems_of_two_linear_equations_in_two_variables | Medium | After solving the system \(y = 2x + 3\) and \(4x + y = 9\), the solution is \((x, y)\). What is \(x - y\)? |