在三角形ABC中,AB=2,BC=[公式],[公式]ABC=
在三角形ABC中,AB=2,BC=[公式],[公式]ABC=[公式]怎么做?
在三角形ABC中,AB=2,BC=,ABC=.以點B為圓心,線段BC的長為半徑的半圓分別交AB于點E、F,交線段AC于點D,則弧CD的長約為_______(精確到0.01)
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)
★對于這道題目:在三角形ABC中,AB=2,BC=,ABC=.以點B為圓心,線段BC的長為半徑的半圓分別交AB于點E、F,交線段AC于點D,則弧CD的長約為_______(精確到0.01),我個人理解應該是這樣的,首先在三角形ABC中,AB=2,BC=,ABC=.以點B為圓心,這部分說到提示:過C做AF的垂線段CG,過圓心B做CD垂線段BH,下面先做點填空題: CH=( ) BH=( ) AH=( ) AC=( ) AH=( ) BH=() AB=( ),BH=( )下面你必須辛苦找出相似三角形.(不要悄悄看答案:△ABH,△ACH)下面該求CM啦,當然這里的CM不是厘米哈,它是什么的一半呢?找教案網
★對于這道題目:在三角形ABC中,AB=2,BC=,ABC=.以點B為圓心,線段BC的長為半徑的半圓分別交AB于點E、F,交線段AC于點D,則弧CD的長約為_______(精確到0.01),我個人理解應該是這樣的,首先在三角形ABC中,AB=2,BC=,ABC=.以點B為圓心,這部分說到提示:過C做AF的垂線段CG,過圓心B做CD垂線段BH,下面先做點填空題: CH=( ) BH=( ) AH=( ) AC=( ) AH=( ) BH=() AB=( ),BH=( )下面你必須辛苦找出相似三角形.(不要悄悄看答案:△ABH,△ACH)下面該求CM啦,當然這里的CM不是厘米哈,它是什么的一半呢?找教案網