(a) the set r2 with the following addition and scalar multiplication operations on u = (u1,2) e r2 and v = (v1, 2) r2 (u11 u221 (ки, киз). ku u v= (b) the set p of all rcal-valucd polynomials (i. c. with real cocfficients) of degrcc less to n, and with standard polynomial operations of addition and scalar equa than or multiplication (c) check the axiom 6 for each of (a) and (b) with k complex, and conclude whether any of these sets is a complex vector space?

What is the solution to the inequality? 6x−5> −29, a x> −4 bx> 4 cx< 4 dx< −4

When y’all answer can y’all explain too !

Igure 1 and figure 2 are two congruent parallelograms drawn on a coordinate grid as shown below: 4 quadrant coordinate grid showing two parallelograms. figure 1 has vertices at negative 5, 2 and negative 3, 4 and negative 4, 7 and negative 6, 5. figure 2 has vertices at 5, negative 2 and 7, negative 4 and 6, negative 7 and 4, negative 5. which two transformations can map figure 1 onto figure 2? reflection across the y-axis, followed by reflection across x-axis reflection across the x-axis, followed by reflection across y-axis reflection across the x-axis, followed by translation 10 units right reflection across the y-axis, followed by translation 5 units down