Q) Using vectors, find the value of K such that the points (K,βˆ’11,2),(0,βˆ’2,2) and (2,4,2)
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Q) Using vectors, find the value of K such that the points (K,βˆ’11,2),(0,βˆ’2,2) and (2,4,2)
cbse pyq 2025 vector algebra Q) Using vectors, find the value of K such that the points (K,βˆ’11,2),(0,βˆ’2,2) and (2,4,2) are collinear βƒ—|.#vectoralgebra #vectors #cbse2026 vector algebra class 12 vector algebra class 11 physics vectors maths class 12 introduction of vector algebra vector algebra explanation vector algebra class 11 maths ...
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Q) Let π‘Ž ,𝑏 and 𝑐 be three vectors such that π‘Ž ⋅𝑏 =π‘Ž ⋅𝑐 and π‘Ž ×𝑏 =π‘Ž ×𝑐 ,π‘Ž β‰ 0. Show
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Q) Let π‘Ž ,𝑏 and 𝑐 be three vectors such that π‘Ž ⋅𝑏 =π‘Ž ⋅𝑐 and π‘Ž ×𝑏 =π‘Ž ×𝑐 ,π‘Ž β‰ 0. Show
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Q) A vector π‘Ž βƒ— makes equal angles with all the three axes. If the magnitude of the vector is
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Q) Using vectors, find the value of K such that the points (K,βˆ’11,2),(0,βˆ’2,2) and (2,4,2)
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Q) Using vectors, find the value of K such that the points (K,βˆ’11,2),(0,βˆ’2,2) and (2,4,2)
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Q) Using vectors, find the value of K such that the points (K,βˆ’11,2),(0,βˆ’2,2) and (2,4,2)
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Q) Using vectors, find the value of K such that the points (K,βˆ’11,2),(0,βˆ’2,2) and (2,4,2)
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Q) Using vectors, find the value of K such that the points (K,βˆ’11,2),(0,βˆ’2,2) and (2,4,2)
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Q) Using vectors, find the value of K such that the points (K,βˆ’11,2),(0,βˆ’2,2) and (2,4,2)
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Q) Let π‘Ž ,𝑏 and 𝑐 be three vectors such that π‘Ž ⋅𝑏 =π‘Ž ⋅𝑐 and π‘Ž ×𝑏 =π‘Ž ×𝑐 ,π‘Ž β‰ 0. Show
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Q) Let π‘Ž ,𝑏 and 𝑐 be three vectors such that π‘Ž ⋅𝑏 =π‘Ž ⋅𝑐 and π‘Ž ×𝑏 =π‘Ž ×𝑐 ,π‘Ž β‰ 0. Show
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Q) A vector π‘Ž βƒ— makes equal angles with all the three axes. If the magnitude of the vector is
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Q) If the sides 𝐴𝐡 and 𝐴𝐢 of △𝐴𝐡𝐢 are represented by vectors 𝑗+π‘˜ and 3𝑖 βˆ’π‘— +4π‘˜ then
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Q) If the sides 𝐴𝐡 and 𝐴𝐢 of △𝐴𝐡𝐢 are represented by vectors 𝑗+π‘˜ and 3𝑖 βˆ’π‘— +4π‘˜ then
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Q) If 𝛼 βƒ— and 𝛽 βƒ— are position vectors of two points 𝑃 and 𝑄 ,then find the position vector of a
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Q) Using vectors, find the value of K such that the points (K,βˆ’11,2),(0,βˆ’2,2) and (2,4,2) are col
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Q) If |π‘Ž βƒ—+𝑏 βƒ— |=60, |π‘Ž βƒ—βˆ’π‘ βƒ—|=40 and |𝑏 βƒ—|=46, then find |π‘Ž βƒ—|.#vectoralgebra #vectors
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If 𝐚 =πŸ’π’ Μ‚βˆ’π£ Μ‚+𝐀 Μ‚ 𝐚𝐧𝐝 𝐛 βƒ—=𝟐𝐒 Μ‚βˆ’πŸπ£ Μ‚+𝐀 Μ‚, unit vector along the vector 𝐚 βƒ—×𝐛 βƒ—
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