Three non-coplanar vectors \overline{a}, \overline{b}, \overline{c} are the coterminous edges of a parallelepiped. If \overline{a} and \overline{b} determine the base of the parallelepiped then its height is

Correct Answer is : |[abc]||a×b|

{|[\overline{a} \overline{b} \overline{c}]|}/{|\overline{b} \times \overline{c}|}

{|[\overline{a} \overline{b} \overline{c}]|}/{|\overline{a} \times \overline{b}|}

{|[\overline{a} \overline{b} \overline{c}]|}/{|\overline{a} \times \overline{c}|}

{|[\overline{a} \overline{b} \overline{c}]|}/{|\overline{b}+\overline{c}|}

TS EAMCET 20-July-2022 Shift 2 Solved Paper

Section: Mathematics

Question : 34 of 160

Marks: +1, -0

Three non-coplanar vectors a,b,c are the coterminous edges of a parallelepiped. If a and b determine the base of the parallelepiped then its height is

‌
|[abc]|
|b×c|
‌
|[abc]|
|a×b|
‌
|[abc]|
|a×c|
‌
|[abc]|
|b+c|

Validate

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