if x= 3+2root3 find the value of (x-1/x)
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(3+2√3)^2-1/3+2√3=9+12+12√3-1/3+2√3
=20+12√3/3+2√3 ×3-2√3/3-2√3
=60-40√3+36√3-72/-3=-12-4√3/-3
=-4(3+√3)/-3=4(3+√3)/3
is your answer
=20+12√3/3+2√3 ×3-2√3/3-2√3
=60-40√3+36√3-72/-3=-12-4√3/-3
=-4(3+√3)/-3=4(3+√3)/3
is your answer
Answered by
1
Solution:-
given:-

given:-
shpriyanshu:
3+2√3-1/3+2√3 hoga
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