If a^2=2 then prove that a+1=a-1/3-2a
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Answered by
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a+1=(a-1)/3-2a.
(a+1)(3-2a)=a-1.
3a-2a²+3-2a=a-1.
3a-2a-a-2a²=-1-3.
-2a²=-4.
-2×2=-4.
-4=-4.
Lhs =Rhs.
Hence proved.
raushan:
not good
Answered by
0
We have a²=2
⇒ a²-1= 2-1
⇒ (a+1)(a-1) = 1
⇒ (a+1) =1/(a-1)
RHS= (a-1)/(3-2a)
= (a-1)/(2+1-2a)
= (a-1)/ (a²+1-2a) as a²=2
= (a-1)/(a-1)²
= 1/(a-1)
= a+1= LHS
⇒ a²-1= 2-1
⇒ (a+1)(a-1) = 1
⇒ (a+1) =1/(a-1)
RHS= (a-1)/(3-2a)
= (a-1)/(2+1-2a)
= (a-1)/ (a²+1-2a) as a²=2
= (a-1)/(a-1)²
= 1/(a-1)
= a+1= LHS
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