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n的代数式表示点B的坐标;
(3)在第(2)小题的条件下,求的值.
【解答】解:(1)过A作AC⊥OB,交x轴于点C, ∵OA=AB,∠OAB=90°, ∴△AOB为等腰直角三角形, ∴AC=OC=BC=OB=3, ∴A(3,3),
将x=3,y=3代入反比例解析式得:3=,即k=9, 则反比例解析式为y=;
(2)过A作AE⊥x轴,过B作BD⊥AE, ∵∠OAB=90°, ∴∠OAE+∠BAD=90°, ∵∠AOE+∠OAE=90°, ∴∠BAD=∠AOE, 在△AOE和△BAD中,
,
∴△AOE≌△BAD(AAS), ∴AE=BD=n,OE=AD=m,
∴DE=AE﹣AD=n﹣m,OE+BD=m+n, 则B(m+n,n﹣m);
第17页(共19页)
(3)由A与B都在反比例图象上,得到mn=(m+n)(n﹣m), 整理得:n2﹣m2=mn,即()2+﹣1=0, 这里a=1,b=1,c=﹣1, ∵△=1+4=5, ∴=
,
∵A(m,n)在第一象限, ∴m>0,n>0, 则=
.
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