Given: AB = 1 (AXB dot C) I m BC = 1 (BXC dot A) Im AC = (A dot B) m %3D A = 4it5j+4k m B = 2i+4j+6k C= 13.12i+9.84j cm m Determine: a.

College Physics
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Chapter1: Introduction
Section: Chapter Questions
Problem 45P: In Figure P1.49, find (a) the side opposite , (b) the side adjacent to . (c) cos , (d) sin , and (c)...
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Engr. Hazel Gazo wants to demonstrate the sides of the triangle in terms of vectors. Please refer to
the given:
Given:
AB = 1 (AXB dot C) I m
BC = I (BXC dot A) Im
AC = (A dot B) m
%3D
A = 4i+5j+4k m
B = 2i+4j+6k
C= 13.12i+9.84j cm
Determine:
a.<A,<B,<C
b. Area of the triangle in m2
c. (AXB dot C)
d. the perpendicular bisector from side AC to point B in cm
e. the unit vector of (AXC)
f. Direct cosines of A
Transcribed Image Text:Engr. Hazel Gazo wants to demonstrate the sides of the triangle in terms of vectors. Please refer to the given: Given: AB = 1 (AXB dot C) I m BC = I (BXC dot A) Im AC = (A dot B) m %3D A = 4i+5j+4k m B = 2i+4j+6k C= 13.12i+9.84j cm Determine: a.<A,<B,<C b. Area of the triangle in m2 c. (AXB dot C) d. the perpendicular bisector from side AC to point B in cm e. the unit vector of (AXC) f. Direct cosines of A
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