{"@context":"https://schema.org/","@type":"Quiz","dateCreated":"2025-04-25T08:54:55.494Z","dateModified":"2026-01-15T09:36:32.243Z","typicalAgeRange":"11-18","educationalLevel":"JEECUP","assesses":"Mathematics - Algebraic Identities","educationalAlignment":[{"@type":"AlignmentObject","alignmentType":"educationalTopic","targetName":"Algebraic Identities"},{"@type":"AlignmentObject","alignmentType":"educationalSubject","targetName":"Mathematics"},{"@type":"AlignmentObject","alignmentType":"educationalExam","targetName":"JEECUP"}],"name":"Quiz about Algebraic Identities","about":{"@type":"Thing","name":"Mathematics - Algebraic Identities"},"hasPart":[{"@type":"Question","eduQuestionType":"Multiple choice","learningResourceType":"Practice problem","educationalLevel":"intermediate","name":"Question About Algebraic Identities","text":"The value of $$\\frac{a}{(a-b)(a-c)} + \\frac{b}{(b-c)(b-a)} + \\frac{c}{(c-a)(c-b)}$$ is}","encodingFormat":"text/markdown","comment":{"@type":"Comment","text":"This identity simplifies to 0. Always remember certain standard algebraic identities for quick simplification."},"suggestedAnswer":[{"@type":"Answer","position":0,"encodingFormat":"text/markdown","text":"

","comment":{"@type":"Comment","text":"\"\""}},{"@type":"Answer","position":1,"encodingFormat":"text/markdown","text":"

","comment":{"@type":"Comment","text":"\"\""}},{"@type":"Answer","position":2,"encodingFormat":"text/markdown","text":"

","comment":{"@type":"Comment","text":"\"\""}},{"@type":"Answer","position":3,"encodingFormat":"text/markdown","text":"

","comment":{"@type":"Comment","text":"\"\""}}],"acceptedAnswer":{"@type":"Answer","position":1,"encodingFormat":"text/markdown","text":"

","comment":{"@type":"Comment","text":"This identity simplifies to 0. Always remember certain standard algebraic identities for quick simplification."},"answerExplanation":{"@type":"comment","text":"The algebraic expression equals 0. Hence, the answer is 0."}}}]}

The value of \(\frac{a}{(a-b)(a-c)} + \frac{b}{(b-c)(b-a)} + \frac{c}{(c-a)(c-b)}\) is

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The Correct Option is B

Solution and Explanation

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