先化简再求值[1⼀(a-3)+1]⼀[(a^2-4)⼀(2a-6)],其中a=5

2024-12-20 15:57:36
推荐回答(4个)
回答1:

[1/(a-3)+1]/[(a^2-4)/(2a-6)]
=(1+a-3)/(a-3) × (2a-6)/[(a+2)(a-2)]
=(a-2)/(a-3) × 2(a-3)/[(a+2)(a-2)]
=2/(a+2)
=2/(5+2)
=2/7

回答2:

[1/(a-3)+1]÷[(a^2-4)/(2a-6)]
=(a-2)/(a-3)×[2(a-3)]/(a+2)(a-2)
=2/(a+2)
因为a=5
所以结果等于2/7
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回答3:

解:原式=(2+2a-6)/(a²-4)
=2(a-2)/(a+2)(a-2)
=2/(a+2)
=2/7

回答4:

=(a-2/a-3)/[(a-2)(a+2)]/[2(a-3)]

约去(a-2)(a-3)
=2/(a+2)
=2/7