if x+1/x=5 then find the value of x^8+1/x^6+6x^4+x^2
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x+1/x=6 ……………..(1)
Squaring both sides
x^2+1/x^2+2=36
x^2+1/x^2=34 ………..(2)
On cubing eq.(1) both sides
x^3+1/x^3+3.x1/x.(x+1/x)=216
x^3+1/x^3+3×6=216
x^3+1/x^3=216–18
x^3+1/x^3=198………………(3)
Multiply eq.(2) & (3)
(x^2+1/x^2)×(x^3+1/x^3)=34×198
x^5+x+1/x+1/x^5=6732
x^5+6+1/x^5=6732
x^5+1/x^5=6732–6=6726 , Answer
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