if x= 2+√3 what is the value of x^4+1/x^4
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Answer:
+x1=3−22+3−221
+x1=3−22+3−221x1=3−221×3+223+22
+x1=3−22+3−221x1=3−221×3+223+22 =13+22
+x1=3−22+3−221x1=3−221×3+223+22 =13+22x+x1
+x1=3−22+3−221x1=3−221×3+223+22 =13+22x+x1=3−22+3+22
+x1=3−22+3−221x1=3−221×3+223+22 =13+22x+x1=3−22+3+22
+x1=3−22+3−221x1=3−221×3+223+22 =13+22x+x1=3−22+3+22 =6
+x1=3−22+3−221x1=3−221×3+223+22 =13+22x+x1=3−22+3+22 =6Squaring on both sides,
+x1=3−22+3−221x1=3−221×3+223+22 =13+22x+x1=3−22+3+22 =6Squaring on both sides, (x+x1)2=36
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