Statement I: Minimum number of non-equal vectors in a plane required to give zero resultant is four. Statement II: If vec A + vec B + vec C = vec0, then they must lie in different plane.

Question

Statement I: Minimum number of non-equal vectors in a plane required to give zero resultant is four. Statement II: If vec A + vec B + vec C = vec0, then they must lie in different plane. (A) Both statement I and II are correct. (B) Both statement I and II are incorrect. (C) Statement I is correct but statement II is incorrect. (D) Statement II is correct but statement I is incorrect

Tardigrade Admin · Accepted Answer

Correct answer is (d) Statement II is correct but statement I is incorrect

Q. Statement I: Minimum number of non-equal vectors in a plane required to give zero resultant is four. Statement II: If A+B+C=0, then they must lie in different plane.

Both statement I and II are correct.

Both statement I and II are incorrect.

Statement I is correct but statement II is incorrect.

Statement II is correct but statement I is incorrect

Correct answer is (d) Statement II is correct but statement I is incorrect

Q. Statement I: Minimum number of non-equal vectors in a plane required to give zero resultant is four.
Statement II: If $A + B + C = 0$ , then they must lie in different plane.