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← Bihar Board Class 12 PYQ
Vector Algebra
Bihar Board Class 12 · Mathematics · 122 past questions
Topic
Dot product
13
Cross product
4
Vector basics and magnitude
4
Geometric and mixed applications
0
Scalar triple product and vector triple product
0
Vector identities and proofs
0
Level
Easy
17
Moderate
4
Tough
0
Year
2026
21
2025
27
2024
18
2023
21
2021
16
2019
8
2018
5
2017
7
2016
8
2015
9
21 of 122 ·
show all
Q63
2023
2023 Set E
2017
$\vec{j} \times \vec{k} =$
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Q64
2023
$|3\vec{i}-4\vec{j}-5\vec{k}|$
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Q65
2023
$(\vec{j} - 2\vec{i}) \cdot (\vec{k} + 3\vec{i} - \vec{j}) =$
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Q66
2023
$(2\vec{i} - 3\vec{j}).(\vec{i} + \vec{k}) =$
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Q67
2023
$\vec{i}.\vec{i} =$
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Q68
2023
2023 Set E
$3\vec{k} \cdot (13\vec{i} - 7\vec{k}) =$
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Q69
2023
$\left(3\vec{i} - 4\vec{k}\right)^2 =$
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Q70
2023
2023 Set E
The unit vector in the direction of vector $3\vec{i} - 9\vec{j}$ is
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Q71
2023
2023 Set E
$(\vec{i} - \vec{j} + \vec{k}) \cdot (7\vec{i} - 8\vec{j} + 9\vec{k}) =$
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Q72
2023
2023 Set E
$(11\vec{i} - 7\vec{j} - \vec{k}) \cdot (8\vec{i} - \vec{j} - 5\vec{k}) =$
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Q73
2023
$(3\vec{k}-7\vec{i})\times 2\vec{k}=$
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Q74
2023
2023 Set E
$|\vec{i}-2\vec{j}+2\vec{k}|=$
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Q75
2023
2023 Set E
$(10\vec{i}+\vec{j}+\vec{k}) \times (-4\vec{i}+7\vec{j}-11\vec{k}) =$
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Q76
2023
$\vec{k}.(\vec{i}+\vec{j}) =$
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Q77
2023 Set E
$(\vec{j}-2\vec{i})\cdot(\vec{k}+3\vec{i}-\vec{j}) =$
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Q78
2023 Set E
$(2\vec{i}-3\vec{j})\cdot(\vec{i}+\vec{k})=$
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Q79
2023 Set E
$\vec{k}\cdot(\vec{i}+\vec{j}) =$
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Q80
2023 Set E
$(3\vec k-7\vec i)\times2\vec k=$
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Q81
2023 Set E
$(3\vec{i} - 4\vec{k})^2 =$
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Q82
2023 Set E
$|3\vec{i} - 4\vec{j} - 5\vec{k}| =$
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Q83
2023 Set E
2015
$\vec{i}\cdot\vec{j}=$
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