题目内容
根据下列两组x、y的值,求出代数式的值.
(1);
(2)满足的x、y的值.
(1);
(2)满足的x、y的值.
(1)当时,························································· (1分)
,···················································· (3分)
.··········································································· (4分)
(2)由非负性可知·························································· (6分)
当时,
,······················································ (7分)
. (8分)
,···················································· (3分)
.··········································································· (4分)
(2)由非负性可知·························································· (6分)
当时,
,······················································ (7分)
. (8分)
试题分析:(1)把x、y的值代入代数式,运用有理数的混合运算求值.
(2)利用绝对值和完全平方都大于或等于0得出x、y的值.
点评:熟练运用合并同类项的法则,利用绝对值和完全平方不小零从而列出方程求解.
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