# OCME · Knowledge & practice explorer 302 MKO / 1,441 families / 360 batches / 36,000 questions. 36,000 second-context math/bilingual reviewed; 0 display/symbol-checked candidates. Source questions: candidate. English: ai_candidate. No new proof, Lean, SREG or training. 25 results; page 1/1. ## Question 32876: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0001`; number: 32876 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0001/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0001/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0001.json) ## Question 32877: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0002`; number: 32877 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0002/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0002/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0002.json) ## Question 32878: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0003`; number: 32878 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0003/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0003/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0003.json) ## Question 32879: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0004`; number: 32879 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0004/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0004/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0004.json) ## Question 32880: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0005`; number: 32880 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0005/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0005/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0005.json) ## Question 32881: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0006`; number: 32881 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0006/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0006/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0006.json) ## Question 32882: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0007`; number: 32882 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0007/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0007/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0007.json) ## Question 32883: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0008`; number: 32883 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0008/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0008/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0008.json) ## Question 32884: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0009`; number: 32884 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0009/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0009/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0009.json) ## Question 32885: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0010`; number: 32885 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0010/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0010/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0010.json) ## Question 32886: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0011`; number: 32886 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0011/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0011/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0011.json) ## Question 32887: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0012`; number: 32887 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0012/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0012/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0012.json) ## Question 32888: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0013`; number: 32888 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0013/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0013/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0013.json) ## Question 32889: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0014`; number: 32889 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0014/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0014/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0014.json) ## Question 32890: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0015`; number: 32890 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0015/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0015/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0015.json) ## Question 32891: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0016`; number: 32891 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0016/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0016/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0016.json) ## Question 32892: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0017`; number: 32892 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0017/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0017/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0017.json) ## Question 32893: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0018`; number: 32893 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0018/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0018/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0018.json) ## Question 32894: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0019`; number: 32894 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0019/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0019/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0019.json) ## Question 32895: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0020`; number: 32895 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0020/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0020/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0020.json) ## Question 32896: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0021`; number: 32896 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0021/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0021/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0021.json) ## Question 32897: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0022`; number: 32897 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0022/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0022/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0022.json) ## Question 32898: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0023`; number: 32898 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0023/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0023/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0023.json) ## Question 32899: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0024`; number: 32899 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0024/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0024/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0024.json) ## Question 32900: Vector Image under a 2×2 Matrix - ID: `q-20261006-advance-20261007-r02-linear-transformation-0025`; number: 32900 - Processing: second_context_reviewed - MKO: [mko-linear-transformation](/en/mko/mko-linear-transformation/) - Family: [qf-linear-map-image](/en/explore/?family=qf-linear-map-image) - Batch: [batch-20261006-advance-20261007-r02-linear-transformation-foundations](/en/explore/?batch=batch-20261006-advance-20261007-r02-linear-transformation-foundations) - [Derivation](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0025/) / [Markdown](/en/questions/q-20261006-advance-20261007-r02-linear-transformation-0025/index.md) / [JSON](/data/question-derivations/questions/q-20261006-advance-20261007-r02-linear-transformation-0025.json)