"2024年全国普通高等学校招生统一考试·A区专用 JY高三模拟卷(一)数学.考卷答案

"2024年全国普通高等学校招生统一考试·A区专用 JY高三模拟卷(一)数学.考卷答案试卷答案,我们目前收集并整理关于"2024年全国普通高等学校招生统一考试·A区专用 JY高三模拟卷(一)数学.考卷答案得系列试题及其答案,更多试题答案请关注微信公众号:考不凡/直接访问www.kaobufan.com(考不凡)

试题答案

"2024年全国普通高等学校招生统一考试·A区专用 JY高三模拟卷(一)数学.考卷答案试卷答案

以下是该试卷的部分内容或者是答案亦或者啥也没有,更多试题答案请关注微信公众号:考不凡/直接访问www.kaobufan.com(考不凡)

C.Howtomakeself-criticism.D.Howtofindyourgoodqualities.第III部分书面表达(共两节,35分)第一节阅读回答问题(共4小题;每小题2.5分,共10分)阅读下面短文和问题,根据短文内容和每小题后的具体要求,在答题卡相应题号后的横线上写下相关信息,完成对该问题的回答

答语要意思清楚,结构正确,书写工整

JeanPaulGettywasbornin1892inMinneapolis,Minnesota.Hebecameamillionairewhenhewasonly24.Hisfatherwaswealthy,buthedidnothelphisson.Gettymadehismillionsalone.Hemadehismoneyfromoil.HeownedGettyOilandover100othercompanies.TheFortunemagazineoncecalledGetty"therichestmanintheworld."ButmoneydidnotbuyhappinessforGetty.Hemarriedfivetimesanddivorcedfivetimes.Hehadfivechildrenbutspentlittletimewiththem.NoneofGetty'schildrenhadveryhappylives.Gettylovedtomakemoneyandlovedtosaveit.Inspiteofhisgreatwealth.Gettywasamiser.Everyevening,hewrotedowneverycenthespentthatday.Heevenputpaytelephoneintheguest'sbedroomsinhishousesohecouldsavemoneyonphonebills.In1973,kidnappers(tookhis16-year-oldgrandson,anddemandedalargeamountofmoneyforhissafereturn.Getty'ssonaskedhisfatherformoneytosavehischild.ButGettyrefused.ThekidnappersweremercilessandGetty'ssonmaderepeatedrequestsforhelpfromhisfather.Finally,Gettyagreedtolendthemoney,butat4percentinterest.GettystartedamuseumathishomeMalibu,California.Heboughtmanyimportantandbeautifulpiecesofartforthemuseum.WhenGettydiedin1976,thevalueofthecollectioninthemuseumwas$1billion.Heleftallhismoneytothemuseum.Afterhisdeath,themuseumgrewinsize.Todayitisoneofthemost11/16

分析根据题意,求出式子有意义时x的取值范围,从而求出该式子失去意义时x的取值范围.

解答解:(1)∵tanx+$\frac{1}{sinx}$,∴$\left\{\begin{array}{l}{x≠kπ+\frac{π}{2}}\\{x≠kπ,k∈Z}\end{array}\right.$,
解得x≠$\frac{kπ}{2}$,k∈Z;
∴当x=$\frac{kπ}{2}$,k∈Z时,式子失去意义;
(2)∵$\frac{\sqrt{tanx}}{sinx}$,∴$\left\{\begin{array}{l}{tanx≥0}\\{sinx≠0}\end{array}\right.$,
解得$\left\{\begin{array}{l}{kπ≤x<\frac{π}{2}+kπ,k∈Z}\\{x≠kπ,k∈Z}\end{array}\right.$,
即kπ<x<$\frac{π}{2}$+kπ,k∈Z;
∴当-$\frac{π}{2}$+kπ≤x≤kπ,k∈Z时,式子失去意义.

点评本题考查了利用函数的定义域求函数解析式不成立的问题,是基础题目.