How many linear mappings are there from the space R^3 to R^2, which map (1,1,0)->(1,0), (1,0,1)->(1,0), (1,0,0)->(1,0), (1,1,1)->(1,0)? (a) None. (b) One. (c) Two. (d) Three. (e) Infinitely many
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How many linear mappings are there from the space R^3 to R^2, which map (1,1,0)->(1,0), (1,0,1)->(1,0), (1,0,0)->(1,0), (1,1,1)->(1,0)? (a) None. (b) One. (c) Two. (d) Three. (e) Infinitely many
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- Linear Algebra 1.) show that R^3 = span([110],[123],[21-1]) 2.) Determine if linear dependent: [221],[312],[1-52]the vertices A(-2,-1), B(-3,2), C(-1,3), and D(0,0) form a prallelogram. The vertices A'(-1,-2), B'(2,-3), C'(3,-1) and D's(0,0) are the image of the parallelogram after a sequence of transformations. which sequence of transformations could produce the image from the pre-image?If l1is a horizontal line passing through (1, 8) and l2 is a vertical line passing through (- 3, 4) , then at what point do l1and l2intersect?
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