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时间:2020-03-17
《小升初英文奥数题1{整理后}.doc》由会员上传分享,免费在线阅读,更多相关内容在行业资料-天天文库。
1、小升初英文奥数题1 1、In2004,16JunefallsonaWednesday.Onwhatdayoftheweekwill16Junefallin2010? 2、Ifhalfofanumberis30,thenthree-quartersofthatnumberis____. 3、Thesumofthedigitsofthefollowingproduct999×555 4、Threepositiveintegershaveasumof28.Thegreatestpossibleproducttha
2、ttheseintegerscanhaveis_____. 5、Inwhatfollows,□andΔaredifferentnumbers.When503isdividedby□theremainderis20.When503isdividedbyΔtheremainderis20.When493isdividedby□xΔtheremainderis_____. 6、Alady,herbrother,hersonandherdaughter(allrelatedbybirth)playedvolleybal
3、l.Theworstplayer'stwin(whoisoneofthefourplayers)andthebestplayerareofoppositesex.Theworstplayerandthebestplayerareofthesameage.Whocannotbetheworstplayer(s)? A)brotheronly B)daughteronly C)sonanddaughteronly D)ladyanddaughteronly E)ladyonly 7、Ifyoucontinu
4、ethegivennumberpattern,inwhatrowandinwhatpositioninthatrowwillthenumber320be? 1--------------row1 23--------------row2 456--------------row3 78910--------------row4 Theanswersaregivenintheorderofrow;position. 参考答案: 1、Wednesday2、453、27(求数位上上的数字之和)4、28=9+
5、9+10,因此答案为810 5、503-20=483483=3×7×23=21×23,因此□xΔ=483,因此此题余数是10.6、D7、25,202009小升初英文奥数题[2]1、Didyouknow?Inthedecimalnumbersystem(base10)tendifferentdigits,0to9,areusedtowriteallthenumbers.Inthebinarynumbersystem(base2)twodifferentdigitsareused,i.e.0and1. Whicho
6、neofthefollowingnumbersisnotavalidnumberintheoctalnumbersystem(base8)?A)128B)127C)126D)125E)124 2、Thenumberofdiagonalsthatcanbedrawninaregularpolygonwithtwentysides(icosagon)is_____. 3、Ifaandbareintegers,10Ä3=1,152Ä7=3,andthen379Ä6isequalto_____. 4、Twonumber
7、sareintheratio2:3.When4isaddedtoeachnumbertheratiochangesto5:7.Thesumofthetwooriginalnumbersis____. 5、ThegreatestnumberofMondayswhichcanoccurin45consecutivedaysis____ 6、Saulplaysavideogameinwhichhescores4forahitandlost6foramiss.After20roundshisscoreis30.Then
8、umberoftimeshehasmissedis____. 7、ThreegirlsA,BandCrunina100mrace.WhenAfinishes,Bis10mbehindAandwhenBfinishesCis20mbehindB.HowfarinmetreswasCfromAwhenAfinished?(Let’sassumealltheat
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