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HCF and LCM of polynomials

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Detailed chapter of HCf ,LCM of polynomials and Surds

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efinilion HCF: he hig hest commor
poy romials fle)and
factor of two fac tor which
is the corMmOH
gCe)
the hig hes t degice amorg
has
oll corH MOn factors and in which
coefficient of the hig hest
the term isis positive.
degree (ey(æ-2)
( * ) and
"fample:(z+) 2t) C*+2)(a-2)
(*):
ple)=(e+)
9 (2) =
HCE is e+) (e-2)
tuo
DefiritioH of KM: L@M polyomial
momials is thÃ
more: poly kaoing Smallest
of the locest degree,
fficíent ohich is eeactly
Hurmerical toe nomials
bu
divisible by the given poly
whese coe fficiert of the
term has
kighest degree the'
the Same sign as
sig of the coefficièrt

, degre term in
of the kig kest their pra

(e set6) (let)2x?
plx) 90o
6e-
(e-3)Ce|
22
2)
q(«): i4o (*-3)2c2*2+)5*
2
LLM of pla) &g(: x3x 6x 7Ca-2)
1260 C*-2) (e-2)'(us




3
atha-3a
Challengets 34 5a 2.3a
aCa'a-3)
á( a a -la-3) da -la. a (a26a-la
a [a Cat3) -I(a3) (a[2alaila

larcat )a-)|

£CM : a(a 3) Ca- )c2a)

, Hu'-9,2
2.
. 2u'-3uis
2
ulhu-)
(3 2

2_bi
b:3u,
2u3o) (au)
HCE 2u 33)
LCM: (2u-30) ulbut3)
2

3 a: h=l

+3abla-B
a's'la-)t
2
2




f(a): (*+2) (a*3)
(-)




(æC-)le-2)]!
12s6*-)e-ij

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1
Uploaded on
April 1, 2025
Number of pages
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Written in
2024/2025
Type
Class notes
Professor(s)
Indu
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