1/√x-1 = 1/√x+ 1 ( Find degree and classify as monomial or binomial or trinomial)
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Solution:
1/√x-1=√x +1
=1/1=√x-1/√x+1 [Alternendo]
=1 =(✓x-1)(√x-1)/(✓x+1)(✓x-1)
=1 =(✓x-1)sq/(✓x)sq - (1)sq
=1 =(✓x)sq-(1)sq +2(✓x)1/x-1
=1 =x-1-2✓x/x-1
=1(x-1)=x-2✓x-1
=x-1+1=x-2✓x
=x =x-2✓x
=x-x+2✓x=0
=2✓x =0
=✓x =0
=x=0sq
x=0
Since,x=O
then,1/✓0-1=1/✓0+1
=1/1=(✓0-1)(✓0-1)/(✓0+1)(✓0-1)
=1/1=((✓0-1)sq/(✓0)sq-(✓1)sq
=1 =(✓-1)sq/-1
=1 =-1/-1
=1 =1/1
=1 =1;a monomial
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