Trigonometry
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geometry
Please help me to draw this figure four points that are not collinear,three points that are noncollinear,two points that are noncollinear,three points that are noncoplanar,a line containing A and X, three collinear points
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My son has been given the collinear problem below that has be stumped two folds. 1 By trying to solve the problem using (y2y1)/(x2x1)=slope  and then, find the (b) in y=mx+b for two points takes way way too long to be a 7th
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If A,B and C are the points P and Q are p and q respectively is another point with position vector r = 3q – ½ p. Express in terms of p and q. i) PR ii) RQ hence shows that P, Q and R are collinear. iii) Determine the ratio PQ:
asked by kudu on March 13, 2015 
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This is an example in the text book. Using vectors, demonstrate that the three points A(5, 1), B(3,4) and C(13,6) are collinear. Solution AB = (8, 5) BC = (16, 10) Then BC = 2AB AB and BC have the opposite direction, so the
asked by Anonymous on March 29, 2008 
geometry
A, B, C and D are collinear, points c x y z are collinear, AB = BC = CX YZ, AD = 54, XY = 22, and XZ = 33 i need help ho to figure this out
asked by pat on August 30, 2009 
Geometry
Paragraph proof: in the figure AC and BD LIE IN PLANE j and BY AND CX lie on k C and D are collinear. 2.) points a c and x are coplanar. 3.) X and Y are collinear
asked by CASSIE on September 6, 2013 
Math
Rewrite the following definition as a biconditional: Points that lie on the same line are collinear. A.) If a point lies on a line, then it is collinear. B.) If a point lies on a line with another point, then the two points are
asked by Anonymous on September 4, 2014 
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P, Q, and S are collinear and the measure of PQR = 120°. What does the measure of SQT have to equal to ensure that R, Q, and T are collinear?
asked by autumn on October 2, 2010 
Advanced Maths (Vectors) AQA Level
Triangle ABC with D, E and F the midpoints of BC, AC, and AB. G is the midpoint of AD such that the ratio AG:GD =2:1, VECtors AB =p and BC =q Prove that B, G and E are collinear. prove the same results for point C, G and F
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