a) x2+2x+1=x2+2.x.1+12=(x+1)2
b) 9x2+y2+6xy=9x2+6xy+y2=(3x)2+2.3.x.y+y2=(3x+y)2
c) 25a2+4b2−20ab
=25a2−20ab+4b2
=(5a)2−2.5a.2b+(2b)2=(5a−2b)2
Hoặc
25a2+4b2−20ab
=4b2−20ab+25a2
=(2b)2−2.2b.5a+(5a)2=(2b−5a)2
d) x2−x+14=x2−2.x.12+(12)2=(x−12)2
Hoặc
x2−x+14=14−x+x2
=(12)2−2.12.x+x2=(12−x)2