The length of projection of i+2j+3k in t...

The length of projection of i+2j+3k in the direction of 3i-4j+5k is

`sqrt(2)`

`sqrt(3)`

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{:(I."Area of the parallelogram with diagonals" 3i + j - 2k. i - 3j + 4k, a.(sqrt(569))/(4)), (II. "Area of the triangle whose adjacent sides are" 3i + 4j "and" i - 3j + 4k, b. (2)/(sqrt(14))),(III. "Volume of parallelopiped whose edges are" 2i - 3j. i + j - k. 3i - k, c. 5 sqrt(3)),(IV. "Projection of" 2i + 3j - 2k "in the direction of" i + 2j + 3k, d. 4),(, e. 2//3)):}"

A : Length of projection of 2i - 3j + k along 4i - 4j + 7k is 3 R : Length of projection of b on a is (a.b)/(|b|)

The length of the line segment joining the points 2i - 2j + 3k, 5i + 2j + 3k is

The ratio in which i + 2j + 3k divides the join of -2i + 3j + 5k and 7i - k is

The vector equation of the plane passing through the point 2i + 2j - 3k and parallel to the vectors 3i + 3j - 5k, i + 2j + k is

If a = i + j, b = j + k and c = i + k then a unit vector in the direction of a - 2b + 3c is

SIA PUBLICATION-MOCK TEST 2-Chemistry

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