if x³+1/x³ =110, then x+1/x=
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Answered by
1
Answer:
Step-by-step explanation:
x3+1/x3=110
(x+1/x)3=x3+1/x3+3 (x+1/x)
(x+1/x)3=110+3 (x+1/x)
Let(x+1/x)=a eq … 1 So,
a3=110+3a
a3-3a-110=0
P (a)=a3-3a-110
PUT a=5
P (5)=(5)3-3 (5)-110=125-15-110
125-125=0
P (5)=0
1st factor =(a-5)
Write (a-5) three times and put the value according to polynomial
a2(a-5)+5a(a-5)+22(a-5)
(a-5)(a2+5a+22)
If (a-5)=0 or (a2+5a+22)=0
(a-5)=>x+1/x-5=0 from eq1
x+1/x=5 answer
NOTE =EVERY 3 is cube and some 2 is square in last steps after variable
Answered by
0
Answer:
bp=bq=3
and pa=ra=4
rc=ac-ra
rc= 11 - 3
rc = 7
qc = rc = 7
qc + bq = 3 + 7 = 10
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