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歡迎您訪問數學考題練習:互不相等的三個正數a、b、c恰為一個三角形的三!

數學考題練習:互不相等的三個正數a、b、c恰為一個三角形的三

更新時間:2024-01-12 16:45:28作者:貝語網校

互不相等的三個正數a、b、c恰為一個三角形的三條邊長,則以下列三數為長度的線段一定能構成三角形的是

A.

B.a2,b2,c2

C.

D.|a-b|,|b-c|,|c-a|

試題答案

C

試題解析

此題可采用舉反例的方法來進行分析,只要存在一組數不符合三角形三邊關系即一定不能構成三角形.

解答:A、任取一組數:a=1,b=2,c=2,

∵1=+,

∴不能構成三角形.

B、任取一組數:a=3,b=4,c=2,

∵42>32+22,

∴不能構成三角形.

C、能構成三角形.

D、任取一組數:a=3,b=4,c=2,

∴|a-b|=1,|b-c|=2,|c-a|=1,

∵1+1=2,

∴不能構成三角形.

故選C.

點評:本題考查了三角形三邊關系.已知三角形的兩邊,則第三邊的范圍是:大于已知的兩邊的差,而小于兩邊的和.解題的關鍵是舉反例的一組數符合三角形三邊關系.

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