Content: 27v-IDZ2.2.pdf (103.76 KB)
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1. Given the vectors a, b, and c. It is necessary to: a) calculate the mixed product of three vectors; b) Find the unit vector product; c) to calculate the inner product of two vectors; g) check whether collinear or orthogonal two vectors; e) verify whether the three vectors are coplanar.
 1.27 a = 3i - j + 5k, b = 2i - 4j + 6k, c = i - 2j + 3k; a) -3a, 4b, -5c; b) 6b, 3c; a) a, 4c; r) b, c; d) -3a, 4b, -5c.

 2. The top of the pyramid are located at points A, B, C and D. Calculate: a) the area of the said faces; b) cross-sectional area, passing through the middle of the rib l and two top of the pyramid; c) the volume of the pyramid ABCD.
 2.27 A (-9, -7, 4), B (-4, 3, -1), C (5, -4, 2), D (3, 4, 4); a) BCD; b) l = CD, A and B

 3. Given three powers P, Q, R, applied to point A. Calculate: a) work done by the resultant of these forces, when the point of its application, moving rectilinearly moves to point B; b) the amount of time the resultant of these forces about point B.
 3.27 P = (4, 2, 3), Q = (-2, 5, 6), R = (7, 3, -1), A(-3, -2, 5), B(9, -5, 4)
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