sin x =y² + 1 then (x, y) =
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Answered by
1
Step-by-step explanation:
As −1≤sinθ≤1
⇒0≤sin
2
θ≤1
⇒0≤
2x
x
2
+y
2
+1
≤1
Now from
2xy
x
2
+y
2
+1
≥0⇒x
2
+y
2
+1≥0 ...(1)
And from
2x
x
2
+y
2
+1
≤1⇒x
2
+y
2
+1≤2x⇒(x−1)
2
+y
2
≤0 ...(2)
(1) and (2) only holds when x=1 and y=0
Answered by
1
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