Options are : equals the real number 0 is the position vector of D is a real number greater than 0 is a vector equation for the plane M is the position vector of the midpoint of the line segment DB is...


Options are :


equals the real number 0


is the position vector of D


is a real number greater than 0


is a vector equation for the plane M


is the position vector of the midpoint of the line segment DB


is the position vector of a point that lies on the plane M but does not lie on any of the line segments AB,AC or BC


is the position vector of a point not lying on the plane M


is a vector equation for a plane that passes through A but not through B


is the position vector of the midpoint of the line segment AC


is the position vector of A


is a real number less than 0


is a meaningless expression


Let A, B, C be distinct points in 3-space with position vectors a, b, c respectively. Suppose that A, B, C do not all lie on the same line, and let M be the plane<br>passing through the three points A, B, C. Assume that M does not pass through the origin.<br>Let D be the point on the line segment AB such that | AD| = |AB|. Let d be the position vector of D.<br>(b — а) x (с- а)) (b - с)<br>Choose...<br>2b<br>Choose...<br>r (b – a) = a · (b – a)<br>%3D<br>Choose...<br>a+2b<br>3<br>Choose...<br>a x (b c)<br>Choose...<br>(r – a) ((d – a) × (c – a)) = 0<br>%3D<br>|<br>|<br>Choose...<br>2а+b<br>3<br>Choose...<br>a+b+c<br>3<br>Choose...<br>a+c<br>Choose...<br>a · a<br>Choose...<br>2.<br>

Extracted text: Let A, B, C be distinct points in 3-space with position vectors a, b, c respectively. Suppose that A, B, C do not all lie on the same line, and let M be the plane passing through the three points A, B, C. Assume that M does not pass through the origin. Let D be the point on the line segment AB such that | AD| = |AB|. Let d be the position vector of D. (b — а) x (с- а)) (b - с) Choose... 2b Choose... r (b – a) = a · (b – a) %3D Choose... a+2b 3 Choose... a x (b c) Choose... (r – a) ((d – a) × (c – a)) = 0 %3D | | Choose... 2а+b 3 Choose... a+b+c 3 Choose... a+c Choose... a · a Choose... 2.

Jun 04, 2022
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