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Section: Math
| ID | Section | Domain | Skill | Difficulty | Question | Actions |
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math_alg_5382
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Math | algebra | systems_of_two_linear_... | Easy |
Use the system below. \(5x = -15\) \(y + 4x = 9\) What is the value of \(y - x\)? |
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math_alg_5381
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Math | algebra | systems_of_two_linear_... | Easy |
Use the system below. \(3x = 18\) \(y - x = 20\) What is the value of \(x + y\)? |
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math_alg_5380
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Math | algebra | systems_of_two_linear_... | Easy |
Use the system below. \(4x = 20\) \(y + 2x = 3\) What is the value of \(x + y\)? |
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math_alg_5379
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Math | algebra | linear_functions | Easy | A function \(f\) is proportional to \(x\). The table gives several values of \(x\) and \(f(x)\). Which equation could define ... | |
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math_alg_5378
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Math | algebra | linear_functions | Easy | A function \(f\) is proportional to \(x\). The table gives several values of \(x\) and \(f(x)\). Which equation could define ... | |
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math_alg_5377
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Math | algebra | linear_functions | Easy | A function \(f\) is proportional to \(x\). The table gives several values of \(x\) and \(f(x)\). Which equation could define ... | |
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math_alg_5376
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Math | algebra | linear_functions | Easy | A function \(f\) is proportional to \(x\). The table gives several values of \(x\) and \(f(x)\). Which equation could define ... | |
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math_alg_5375
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Math | algebra | linear_functions | Easy | A function \(f\) is proportional to \(x\). The table gives several values of \(x\) and \(f(x)\). Which equation could define ... | |
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math_alg_5374
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Math | algebra | linear_functions | Easy | A function \(f\) is proportional to \(x\). The table gives several values of \(x\) and \(f(x)\). Which equation could define ... | |
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math_alg_5373
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Math | algebra | linear_functions | Easy | A function \(f\) is proportional to \(x\). The table gives several values of \(x\) and \(f(x)\). Which equation could define ... |