Let p1(x) = x - 2020x² + b,x +c, and p2(x) =x' - 2021x + b,x + cz be polynomials having two common roots a and B. Suppose there exist polynomials q, (x) and 92(x) such that p,(x)q,(x) + p:(x)q;(x) = x*- 3x + 2. Then the correct identity is A) p(3) + p2(1) + 4028 = o B) p.(3) + p2(1) + 4026 = o C) p.(2) + p2(1) + 4028 D) p,(1) + p,(2) + 4028 = 0
Let p1(x) = x - 2020x² + b,x +c, and p2(x) =x' - 2021x + b,x + cz be polynomials having two common roots a and B. Suppose there exist polynomials q, (x) and 92(x) such that p,(x)q,(x) + p:(x)q;(x) = x*- 3x + 2. Then the correct identity is A) p(3) + p2(1) + 4028 = o B) p.(3) + p2(1) + 4026 = o C) p.(2) + p2(1) + 4028 D) p,(1) + p,(2) + 4028 = 0
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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![Let p, (x) = x³
polynomials having two common roots a and A. Suppose there exist polynomials q(x) and
9:(x) such that p,(x)q,(x) +p:(x)q(x) = x*- 3x + 2. Then the correet identity is
2020x + b,x +c, and p,(x) =x2021x+ bx + c, be
A) P.(3) + p:()+4028 = 0
B p,(3) + p2(1) + 4026
O p.(2) + p2(1) + 4028
D) p(1) p,(2) + 4028 = 0](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fff333829-8234-42c2-af73-c7ae368eaac0%2Fb4c08aae-c318-4adb-8fd8-ef448c160343%2Fidtq57q_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Let p, (x) = x³
polynomials having two common roots a and A. Suppose there exist polynomials q(x) and
9:(x) such that p,(x)q,(x) +p:(x)q(x) = x*- 3x + 2. Then the correet identity is
2020x + b,x +c, and p,(x) =x2021x+ bx + c, be
A) P.(3) + p:()+4028 = 0
B p,(3) + p2(1) + 4026
O p.(2) + p2(1) + 4028
D) p(1) p,(2) + 4028 = 0
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