Linear Equations in One Variable Ex 9.3 Q14 
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Answer:
Q14 (x+1x+2)2 = x+2x+4
Sol:
(x+1x+2)2 = x+2x+4
=> x2+2x+1x2+4x+4 = x+2x+4
=> x3+2x2+x+4x2+8x+4=x3+4x2+4x+2x2+8x+8
=> x3–x3+6x2–6x2+9x–12x=8–4
=> -3x = 4
=> x = −43
Verification
L.H.S = (−43+1−43+2)2
= (−4+3−4+6)2
= 14
R.H.S = −43+1−43+2
= −4+6−4+12
= 28
= 14
Hence, L.H.S = R.H.S
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