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[生]解:(1) = = = (2)△ABC∽△A′B′C′∵ = = ∴△ABC∽△A′ B′C′,且相似比为3∶4.(3)△BCD∽△B′C′D′.(△ADC∽△A′D′C′)∵由△ABC∽△A′B′C′得∠B=∠B′∵∠BCD=∠B′C′D′∴△BCD∽△B′C′D′(同理△ADC∽△A′D′C′)(4) = ∵△BDC∽△B′D′C′∴ = = 2 .议一议已知△ABC∽△A′B′C′,△ABC与△A′B′C′的相似比为k .(1)如果CD和C′D′是它们的对应高,那么 等于多少?(2)如果CD和C′D′是它们的对应角平分线,那么 等于多少?如果CD和C′D′是它们的对应中线呢?[师]请大家互相交流后写出过程.[生甲]从刚才的做一做中可知,若△ABC∽△A′B′C′, CD、C′D′是它们的对应高,那么 = =k.[生乙]如图②,△ABC∽△A′B′C′,CD、C′D′分别是它们的对应角平分线,那么 = =k.
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