If N = √√5+2+√√5-2/√√5+1-√3-2√2, then N equals
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12
x=5+2√6x=5+26
=> x=2+3+2√2√3x=2+3+223
=> x=(√2)2+(√3)2+2√2√3x=(2)2+(3)2+223
=> x=(√2+√3)2x=(2+3)2
=> √x=√2+√3x=2+3
x−1=5+2√6−1=4+2√6=2√2(√2+√3)x−1=5+26−1=4+26=22(2+3)
∴x−1√x=2√2(√2+√3)√2+√3∴x−1x=22(2+3)2+3
=> x−1√x=2√2
Answered by
21
Step-by-step explanation:
we can write √(3-2√2) as√2-1
#add √2-1 to both side
#square both the sides
#then in rhs take 2 common in numerator due to which (√5+1) gets cancel out
#square root both sides and cancel out √2
#here we go ,we get N=1
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