Answer:
Given y=2(a−x)(x+x2+b2) (1)
Put x+x2+b2=t
∴x2+b2=t−x
Squaring both sides, we get,
x2+b2=(t−x)2
∴x2+b2=t2−2tx+x2
∴b2=t2−2tx
∴2tx=t2−b2
∴x=2tt2−b2
Thus, from equation (1),
y=2(a−2tt2−b2)t
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Verified answer
Answer:
Given y=2(a−x)(x+x2+b2) (1)
Put x+x2+b2=t
∴x2+b2=t−x
Squaring both sides, we get,
x2+b2=(t−x)2
∴x2+b2=t2−2tx+x2
∴b2=t2−2tx
∴2tx=t2−b2
∴x=2tt2−b2
Thus, from equation (1),
y=2(a−2tt2−b2)t