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Let V be the vector space of all polynomial functions of degree ≤ 2 from the field of real numbers R into itself. Let {f1,f2, f3} be an ordered basis of V(R), where f1(x) = 1, f2(x) = x + 1, f3(x) = (x + 1)2, then the co-ordinates of 1 + x + x2 in this basis isa)(1, - 1, 1)b)(-1 . - 1, 0)c)(0 , - 1. 2)d)( 1, 0, 1)Correct answer is option 'A'. Can you explain this answer? for Mathematics 2024 is part of Mathematics preparation. The Question and answers have been prepared according to the Mathematics exam syllabus. Information about Let V be the vector space of all polynomial functions of degree ≤ 2 from the field of real numbers R into itself. Let {f1,f2, f3} be an ordered basis of V(R), where f1(x) = 1, f2(x) = x + 1, f3(x) = (x + 1)2, then the co-ordinates of 1 + x + x2 in this basis isa)(1, - 1, 1)b)(-1 . - 1, 0)c)(0 , - 1. 2)d)( 1, 0, 1)Correct answer is option 'A'. Can you explain this answer? covers all topics & solutions for Mathematics 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Let V be the vector space of all polynomial functions of degree ≤ 2 from the field of real numbers R into itself. Let {f1,f2, f3} be an ordered basis of V(R), where f1(x) = 1, f2(x) = x + 1, f3(x) = (x + 1)2, then the co-ordinates of 1 + x + x2 in this basis isa)(1, - 1, 1)b)(-1 . - 1, 0)c)(0 , - 1. 2)d)( 1, 0, 1)Correct answer is option 'A'. Can you explain this answer?.

Solutions for Let V be the vector space of all polynomial functions of degree ≤ 2 from the field of real numbers R into itself. Let {f1,f2, f3} be an ordered basis of V(R), where f1(x) = 1, f2(x) = x + 1, f3(x) = (x + 1)2, then the co-ordinates of 1 + x + x2 in this basis isa)(1, - 1, 1)b)(-1 . - 1, 0)c)(0 , - 1. 2)d)( 1, 0, 1)Correct answer is option 'A'. Can you explain this answer? in English & in Hindi are available as part of our courses for Mathematics. Download more important topics, notes, lectures and mock test series for Mathematics Exam by signing up for free.

Here you can find the meaning of Let V be the vector space of all polynomial functions of degree ≤ 2 from the field of real numbers R into itself. Let {f1,f2, f3} be an ordered basis of V(R), where f1(x) = 1, f2(x) = x + 1, f3(x) = (x + 1)2, then the co-ordinates of 1 + x + x2 in this basis isa)(1, - 1, 1)b)(-1 . - 1, 0)c)(0 , - 1. 2)d)( 1, 0, 1)Correct answer is option 'A'. Can you explain this answer? defined & explained in the simplest way possible. Besides giving the explanation of Let V be the vector space of all polynomial functions of degree ≤ 2 from the field of real numbers R into itself. Let {f1,f2, f3} be an ordered basis of V(R), where f1(x) = 1, f2(x) = x + 1, f3(x) = (x + 1)2, then the co-ordinates of 1 + x + x2 in this basis isa)(1, - 1, 1)b)(-1 . - 1, 0)c)(0 , - 1. 2)d)( 1, 0, 1)Correct answer is option 'A'. Can you explain this answer?, a detailed solution for Let V be the vector space of all polynomial functions of degree ≤ 2 from the field of real numbers R into itself. Let {f1,f2, f3} be an ordered basis of V(R), where f1(x) = 1, f2(x) = x + 1, f3(x) = (x + 1)2, then the co-ordinates of 1 + x + x2 in this basis isa)(1, - 1, 1)b)(-1 . - 1, 0)c)(0 , - 1. 2)d)( 1, 0, 1)Correct answer is option 'A'. Can you explain this answer? has been provided alongside types of Let V be the vector space of all polynomial functions of degree ≤ 2 from the field of real numbers R into itself. Let {f1,f2, f3} be an ordered basis of V(R), where f1(x) = 1, f2(x) = x + 1, f3(x) = (x + 1)2, then the co-ordinates of 1 + x + x2 in this basis isa)(1, - 1, 1)b)(-1 . - 1, 0)c)(0 , - 1. 2)d)( 1, 0, 1)Correct answer is option 'A'. Can you explain this answer? theory, EduRev gives you an ample number of questions to practice Let V be the vector space of all polynomial functions of degree ≤ 2 from the field of real numbers R into itself. Let {f1,f2, f3} be an ordered basis of V(R), where f1(x) = 1, f2(x) = x + 1, f3(x) = (x + 1)2, then the co-ordinates of 1 + x + x2 in this basis isa)(1, - 1, 1)b)(-1 . - 1, 0)c)(0 , - 1. 2)d)( 1, 0, 1)Correct answer is option 'A'. Can you explain this answer? tests, examples and also practice Mathematics tests.