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y=1,2lgx+lgy=2,2lg(xy)=2,2lgx+2lgy=3,2lg(x+y)=2lg11,2lgxlgy=1. ´ð°¸ D

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½âÎö ÓÉÌâÒâÖªf(x)=logax£¬¡ßf(2)=1£¬loga2=1£¬ a=2£¬f(x)=log2x. ´ð°¸ D

3.ÒÑÖªf(x)=log3x£¬Ôòº¯Êýy=f(x+1)ÔÚÇø¼ä[2,8]ÉϵÄ×î´óÖµÓë×îСֵ·Ö±ðΪ()

µÚ 1 Ò³

A.2Óë1 B.3Óë1 C.9Óë3 D.8Óë3

½âÎö ÓÉf(x)=log3x£¬Öªf(x+1)=log3(x+1)£¬ ÓÖ28£¬39. ¹Ê1log3(x+1)2. ´ð°¸ A

4.ÏÂÁÐ˵·¨ÕýÈ·µÄÊÇ()

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½âÎö ¡ß90.9=32.7,270.48=31.44£¬ÓÖy=3xÔÚ(-£¬+)Éϵ¥µ÷µÝÔö£¬32.731.44. ´ð°¸ B

5.É躯Êýf(x)=logax(a0£¬a1).Èôf(x1x2x2019)=8£¬Ôòf(x21)+f(x22)++f(x22019)µÄÖµµÈÓÚ() A.4 B.8 C.16 D.2loga8

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6.(log43+log83)(log32+log98)µÈÓÚ()

µÚ 2 Ò³

A.56 B.2512 C.94 D.ÒÔÉ϶¼²»¶Ô

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7.Èôf(x)=log2xµÄÖµÓòΪ[-1,1]£¬Ôòº¯Êýf(x)µÄ¶¨ÒåÓòΪ()

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½âÎö ÓÉ-1log2x1£¬µÃ122. ´ð°¸ C

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½âÎö ÓëÇúÏßy=ex¹ØÓÚyÖá¶Ô³ÆµÄÇúÏßΪy=e-x£¬º¯Êýy=e-xµÄͼÏñÏò×óÆ½ÒÆÒ»¸öµ¥Î»³¤¶È¼´¿ÉµÃµ½º¯Êýf(x)µÄͼÏñ£¬¼´f(x)=e-(x+1)=e-x-1. ´ð°¸ D

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µÚ 3 Ò³

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10.ijµØÇøÖ²±»ÆÆ»µ£¬ÍÁµØÉ³»¯Ô½À´Ô½ÑÏÖØ£¬×î½üÈýÄê²âµÃɳĮÔö¼ÓÖµ·Ö±ðΪ0.2Íò¹«Ç꣬0.4 Íò¹«ÇêºÍ0.76Íò¹«Ç꣬ÔòɳĮÔö¼ÓÊýy¹«Çê¹ØÓÚÄêÊýxµÄº¯Êý¹ØÏµ½ÏΪ½üËÆµÄÊÇ() A.y=0.2x B.y=110(x2+2x) C.y=2x10 D.y=0.2+log16x ½âÎö Öð¸ö¼ìÑé. ´ð°¸ C

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