
(一)導入 謎語導入引出課題,調(diào)動學生熱情及興趣。這一環(huán)節(jié)里又通過對學生的提問來加深對彩虹色彩的記憶,為下面的課做鋪墊。(在此設定三個問題來提問互動,老師對問題回答要明確,)說一說:彩虹由哪些顏色組成?你喜歡彩虹嗎?為什么?(二) 學習認識顏色和運用顏色(此處多媒體出示圖片: 1.生活中出現(xiàn)的彩虹現(xiàn)象圖片2.彩虹色彩排列順序;)借機引出請學生去畫。 1.請同學們欣賞彩虹現(xiàn)象圖片。(此環(huán)節(jié)設置2分鐘)2.請同學們動動小手,用彩筆按照彩虹的排列拼擺“課桌上的彩虹”。(此環(huán)節(jié)設置3分鐘)目的在于把之前所說的所做的變?yōu)楦庇^的形象,用彩筆的色彩給孩子們的視覺帶來沖擊力,讓學生的創(chuàng)作熱情更加高漲,從而展開更加豐富的聯(lián)想。3是有了認識顏色的基礎繪畫出彩虹。(此環(huán)節(jié)設置3分鐘)

二、說教法學法教法:本課教學內(nèi)容偏重于對各種水果的形狀和色彩運用的認識和表現(xiàn)。由于學習內(nèi)容接近學生生活,因此,在教學中我采用直接體驗、引導發(fā)現(xiàn)法,作品欣賞的教學法進行教學,以便學生在生動活潑的情境中,感受美的過程,去發(fā)現(xiàn)美,創(chuàng)造美。

(一)導入 謎語導入引出課題,調(diào)動學生熱情及興趣。這一環(huán)節(jié)里又通過對學生的提問來加深對彩虹色彩的記憶,為下面的課做鋪墊。(在此設定三個問題來提問互動,老師對問題回答要明確,)說一說:彩虹由哪些顏色組成?你喜歡彩虹嗎?為什么?(二) 學習認識顏色和運用顏色(此處多媒體出示圖片: 1.生活中出現(xiàn)的彩虹現(xiàn)象圖片2.彩虹色彩排列順序;)借機引出請學生去畫。

(一)創(chuàng)設情境,提出問題:學生的學習動機和求知欲不會自然涌現(xiàn),它取決于教師所創(chuàng)設的學習情境,而興趣是最好的老師,因此,在課的一開始,我設計了“今天我們再去街心公園看一看”這一情境:出示情境圖:你看到了什么信息,你能提出什么數(shù)學問題?(板書)學生提出很多問題。設計意圖:數(shù)學來源于生活,有趣的生活情境,激發(fā)學生好奇心和強烈的求知欲,讓學生在生動具體的情境中學習數(shù)學,從而使教材與學生之間建立相互包容、相互激發(fā)的關系。讓學生既認識了自身,又大膽而自然地提出猜想。(二)、探索新知解決問題“教師為主導,學生為主體,探究為主線”的三為主原則“保護環(huán)境”花壇一共用了多少盆花?怎樣列式?

得出這樣便于口算的道理,也為幫助學生探索“兩位數(shù)乘兩位數(shù)”的豎式計算方法埋下了伏筆。與此同時也允許學生把12用他們認為更便于計算的方法進行計算。另一種是直接用豎式計算。豎式的擺法學生肯定沒問題,對于第一步如何計算也難不倒學生,關鍵是第二步、第三步,通過學生自己探索算法,讓學生弄清第二步、第三步為什么這樣寫?根據(jù)學生的匯報,強調(diào)書寫格式并板書,用個位上的2去乘24,乘得的積是表示48個一,積的末尾要和個位對齊;用十位上的1去乘24,乘得的積表示24個十,乘得積的末尾要和十位對齊(個位上的0省略不寫);最后把兩次乘得的積相加。(這樣利用遷移原理,使學生一步一步地加深對算理和算法的認識和理解,不但突出了教學重點,而且突破了教學難點。)3、教師點撥:筆算乘法時:(1)從個位乘起,先用第二個因數(shù)的個位上的數(shù)依次去乘第一個因數(shù)的每一位上的數(shù),得數(shù)末位和第一個因數(shù)的個位對齊;

一.教材分析本節(jié)課選自人教版數(shù)學教材三年級下冊第二單元《除數(shù)是一位數(shù)的除法》第二小節(jié)《筆算除法》的第一課時——《“一位數(shù)除兩位數(shù)商是兩位數(shù)”的筆算除法》。1.教材的特點、地位和作用:本節(jié)課是整數(shù)除法的相關知識,它是在口算除法和除法豎式的基礎上進行教學的,又為學生掌握除數(shù)是兩位數(shù)的除法、學習除數(shù)是多位數(shù)的除法奠定了扎實的知識和思維基礎。通過學習,讓學生在活動中理解筆算除法的算理,探索用豎式計算的合理程序。教科書安排了兩個例題,例1是一位數(shù)除兩位數(shù),被除數(shù)的各個數(shù)位上的數(shù)都能被整除,主要解決除的順序和豎式寫法的問題;例2也是一位數(shù)除兩位數(shù),但除到被除數(shù)十位上有余數(shù)。本節(jié)課內(nèi)容,對學生進一步學習筆算除法有著非常重要的作用。2.教材的重點和難點:重點是理解算理,掌握算法.掌握筆算除法的步驟和商的書寫位置。難點是讓學生理解每求出一位商后,如果有余數(shù),應該與下一位上的數(shù)連在一起繼續(xù)除的道理。

教法、學法分析我通過閱讀教材、教參和新課標,分析學生學習狀況,認為對這一教學內(nèi)容理解起來比較容易。所以,在教學時我準備采取以下策略:1、放手讓學生自主解決問題,嘗試計算例7的1、2題。再通過學生口述計算過程,教師設問、強調(diào)重點使學生掌握本節(jié)課知識。2、通過學生反復敘述算理,培養(yǎng)學生口頭表達能力,并使他們自主探索“被除數(shù)中間或末尾沒有0,商中間或末尾有0”這一知識形成的過程。教學目標1、在熟練掌握一位數(shù)筆算除法法則的基礎上,會正確計算商中間或末尾有0的除法的另一種情況。2、能熟練地進行商中間有零和末尾有零的除法,形成一定的筆算技能。3、能結(jié)合具體情境估算三位數(shù)除以一位數(shù)的商,增強估算的意識和能力。

當學生說出估算思路時,老師可以及時適當進行賞識性的表揚。與此同時,教師對各種估算方法都不急于評價,而是積極引導學生采用多種算法。在劉兼教授的訪談錄中,曾經(jīng)有這么一句話:在提倡算法多樣性的同時,老師要不要提出一種最好的解法呢?所謂最好的方法,要和學生的個性結(jié)合起來,沒有適合全體學生的方法。每個學生的學習方式、思維方式都是獨特的,我們要尊重學生自己的選擇,不能以一個或一批學生的思維準則來規(guī)定全體學生必須采用的所謂最好的方法。因此,教學中我是這樣引導學生的:你喜歡用哪一種方法?并說說你喜歡的理由。這樣不僅尊重了學生個性的思維方法,還培養(yǎng)了學生的個性發(fā)展。探究新知后,我安排有層次性的練習,讓學生在練習中鞏固估算方法,培養(yǎng)估算意識,增強估算信心。(三)、鞏固提高1、基本練習“學以致用”,學習新知識后的練習是學生內(nèi)化知識的主要環(huán)節(jié),也是學生鞏固估算方法的環(huán)節(jié)。

一、說內(nèi)容今天我說課的內(nèi)容是人教版數(shù)學三年級下冊第四單元的《兩位數(shù)乘兩位數(shù)(進位)的筆算方法》課本49頁的內(nèi)容。二、說教材本節(jié)課是在學生已經(jīng)學習了兩位數(shù)乘兩位數(shù)的不進位筆算乘法的基礎上進行教學的。學習這部分內(nèi)容,有利于學生完整地掌握整數(shù)乘法的計算方法,為后面學習乘數(shù)數(shù)位是更多位的筆算乘法墊定基礎。三、說教學目標根據(jù)這一數(shù)學內(nèi)容在教材中的地位和作用,結(jié)合教材以及學生的年齡特點,我制定以下數(shù)學目標:1、知識目標:使學生經(jīng)歷探索兩位數(shù)乘兩位數(shù)進位筆算方法的過程,掌握兩位數(shù)乘兩位數(shù)進位筆算的基本筆算方法,能正確進行計算。2、能力目標:學生在自主探索計算方法和解決實際問題的過程中體會新舊知識間的聯(lián)系,能主動總結(jié)歸納兩位數(shù)乘兩位數(shù)進位筆算的方法,培養(yǎng)類比分析概括能力,發(fā)展應用意識。

Step 4 PracticeRead the conversation. Find out which words have been left out.Justin: Linlin, I’m going to Guizhou Province next month. I’m super excited! Any recommendations for places to visit?Linlin: Wow, cool! Guizhou is a province with a lot of cultural diversity. Places to visit...well, definitely the Huangguoshu Waterfall first.Justin: What’s special about the waterfall?Linlin: Well, have you ever heard of the Chinese novel Journey to the West ?Justin: Yes, I have. Why ?Linlin: In the back of the waterfall, you will find a cave, which is the home of the Monkey King.Justin: Really? Cool! I’ll definitely check it out.Linlin:And I strongly recommend the ethnic minority villages. You’ll find Chinese culture is much more diverse than you thought.Justin:Sounds great, thanks.Answers:Justin: Linlin, I’m going to Guizhou Province next month. I’m super excited! Do you have any recommendations for places to visit?Linlin: Wow, that’s cool! Guizhou is a province with a lot of cultural diversity. What are some places to visit in Guizhou ? Well, definitely the Huangguoshu Waterfall is the first place to visit in Guizhou Province.Justin: What’s special about the waterfall?Linlin: Well, have you ever heard of the Chinese novel Journey to the West ?Justin: Yes, I have heard of the Chinese novel Journey to the West . Why do you ask if I have heard of the Chinese novel Journey to the West?Linlin: In the back of the waterfall, you will find a cave, which is the home of the Monkey King from Journey to the West.Justin: That’s really true? It’s Cool! I’ll definitely check it out.Linlin:And I strongly recommend the ethnic minority villages on your trip to Guizhou Province. You’ll find Chinese culture is much more diverse than you thought it was.Justin:This all sounds great, thanks.

The topic of this part is “Describe a place with distinctive cultural identity”.This section focuses on Chinese culture by introducing Chinatown, whose purpose is to show the relationship between the Chinese culture and American culture. The Chinese culture in Chinatown is an important part of American culture. Chinatown is an important window of spreading Chinese culture and the spirit homeland of oversea Chinese, where foreigners can experience Chinese culture by themselves.Concretely, the title is “Welcome to Chinatown!”, from which we can know that the article aims at introducing Chinatown. The author used the “Introduction--Body Paragraph--Conclusion” to describe the people, language, architecture, business, famous food and drinks and people’s activities, which can be a centre for Chinese culture and shows its unique charm.1. Read quickly to get main idea; read carefully to get the detailed information.2. Learn the characteristics of writing and language.3. Learn to introduce your own town according to the text.4. Learn to correct others’ writing.1. Learn the characteristics of writing and language.2. Learn to introduce your own town according to the text.Step 1 Lead in ---Small talkIn the reading part, we mentioned the Chinatown of San Francisco. How much do you know about Chinatown of San Francisco ?Chinatown is a main living place for Chinese immigrants, where you can see many Chinese-style buildings, costumes, operas, restaurants, music and even hear Chinese.Step 2 Before reading ---Predict the contentWhat is the writer’s purpose of writing this text ? How do you know ?From the title(Welcome to Chinatown) and some key words from the text(tourist, visit, visitors, experience), we can know the purpose of the text is to introduce Chinatown and show the relationship between Chinese culture and American culture.

1. In Picture 1 and Picture 2, where do you think they are from? How do you know?From their wearings, we can know they are from ethnic minority of China--- Miao and Dong.Picture 1, they are playing their traditional instrument lusheng in their traditional costumes.Picture 2. the girls are Miao because they wear their traditional costumes and silver accessory.2. In Picture 3, can you find which village it is? What time is it in the picture?It is Dong village. It is at night. Step 2 While-listeningJustin met a new friend while traveling in Guizhou. Listen to their conversation and complete the summaries below.Part 1Justin and Wu Yue watched some Miao people play the lusheng. The instrument has a history of over 3,000 years and it is even mentioned in the oldest collection of Chinese poetry. Then they watched the lusheng dance. Justin wanted to buy some hand-made silver/traditional accessories as souvenirs. He was told that the price will depend on the percentage of silver. Part 2They will go to a pretty Dong minority village called Zhaoxing. they will see the drum towers and the wind and rain bridges. They may also see a performance of the Grand Song of the Dong people.Step 3 Post-listening---TalkingWork in groups. Imagine Justin is telling some friends about his trip to Guizhou. One of you is Justin and the rest of you are his friends. Ask Justin questions about his trip and experience. The following expressions may help you.

Discuss these questions in groups.Q1: Have you ever been to a place that has a diverse culture ? What do you think about the culture diversity ?One culturally diverse place that I have been to is Harbin, the capital city of Heilongjiang Province. I went there last year with my family to see the Ice and Snow Festival, and I was amazed at how the culture as different to most other Chinese cities. There is a big Russian influence there, with beautiful Russian architecture and lots of interesting restaurants. I learnt that Harbin is called “the Oriental Moscow” and that many Russians settled there to help build the railway over 100 years ago.Q2: What are the benefits and challenges of cultural diversity ?The benefits: People are able to experience a wide variety of cultures, making their lives more interesting, and it can deepen the feelings for our national culture, it is also helpful for us to learn about other outstanding culture, which helps improve the ability to respect others. The challenges: People may have trouble communicating or understanding each other, and it may lead to disappearance of some civilizations and even make some people think “The western moon is rounder than his own.”Step 7 Post reading---RetellComplete the passage according to the text.Today, I arrived back in San Francisco, and it feels good (1) _____(be) back in the city again. The city succeeded in (2)_________ (rebuild) itself after the earthquake that (3)________ (occur) in 1906, and I stayed in the Mission District, enjoying some delicious noodles mixed with cultures. In the afternoon, I headed to a local museum (4)____ showed the historical changes in California. During the gold rush, many Chinese arrived, and some opened up shops and restaurants in Chinatown to earn a (5)_____ (live). Many others worked on (6)______ (farm), joined the gold rush, or went to build the railway that connected California to the east. The museum showed us (7)____ America was built by immigrants from (8)________ (difference) countries and cultures. In the evening, I went to Chinatown, and ate in a Cantonese restaurant that served food on (9)________(beauty) china plates. Tomorrow evening, I’m going to (10)__ jazz bar in the Richmond District. 答案:1. to be 2. rebuilding 3. occurred 4. that 5.living6. farms 7.how 8. different 9. beautiful 10. a

由樣本相關系數(shù)??≈0.97,可以推斷脂肪含量和年齡這兩個變量正線性相關,且相關程度很強。脂肪含量與年齡變化趨勢相同.歸納總結(jié)1.線性相關系數(shù)是從數(shù)值上來判斷變量間的線性相關程度,是定量的方法.與散點圖相比較,線性相關系數(shù)要精細得多,需要注意的是線性相關系數(shù)r的絕對值小,只是說明線性相關程度低,但不一定不相關,可能是非線性相關.2.利用相關系數(shù)r來檢驗線性相關顯著性水平時,通常與0.75作比較,若|r|>0.75,則線性相關較為顯著,否則不顯著.例2. 有人收集了某城市居民年收入(所有居民在一年內(nèi)收入的總和)與A商品銷售額的10年數(shù)據(jù),如表所示.畫出散點圖,判斷成對樣本數(shù)據(jù)是否線性相關,并通過樣本相關系數(shù)推斷居民年收入與A商品銷售額的相關程度和變化趨勢的異同.

對于離散型隨機變量,可以由它的概率分布列確定與該隨機變量相關事件的概率。但在實際問題中,有時我們更感興趣的是隨機變量的某些數(shù)字特征。例如,要了解某班同學在一次數(shù)學測驗中的總體水平,很重要的是看平均分;要了解某班同學數(shù)學成績是否“兩極分化”則需要考察這個班數(shù)學成績的方差。我們還常常希望直接通過數(shù)字來反映隨機變量的某個方面的特征,最常用的有期望與方差.二、 探究新知探究1.甲乙兩名射箭運動員射中目標靶的環(huán)數(shù)的分布列如下表所示:如何比較他們射箭水平的高低呢?環(huán)數(shù)X 7 8 9 10甲射中的概率 0.1 0.2 0.3 0.4乙射中的概率 0.15 0.25 0.4 0.2類似兩組數(shù)據(jù)的比較,首先比較擊中的平均環(huán)數(shù),如果平均環(huán)數(shù)相等,再看穩(wěn)定性.假設甲射箭n次,射中7環(huán)、8環(huán)、9環(huán)和10環(huán)的頻率分別為:甲n次射箭射中的平均環(huán)數(shù)當n足夠大時,頻率穩(wěn)定于概率,所以x穩(wěn)定于7×0.1+8×0.2+9×0.3+10×0.4=9.即甲射中平均環(huán)數(shù)的穩(wěn)定值(理論平均值)為9,這個平均值的大小可以反映甲運動員的射箭水平.同理,乙射中環(huán)數(shù)的平均值為7×0.15+8×0.25+9×0.4+10×0.2=8.65.

溫故知新 1.離散型隨機變量的定義可能取值為有限個或可以一一列舉的隨機變量,我們稱為離散型隨機變量.通常用大寫英文字母表示隨機變量,例如X,Y,Z;用小寫英文字母表示隨機變量的取值,例如x,y,z.隨機變量的特點: 試驗之前可以判斷其可能出現(xiàn)的所有值,在試驗之前不可能確定取何值;可以用數(shù)字表示2、隨機變量的分類①離散型隨機變量:X的取值可一、一列出;②連續(xù)型隨機變量:X可以取某個區(qū)間內(nèi)的一切值隨機變量將隨機事件的結(jié)果數(shù)量化.3、古典概型:①試驗中所有可能出現(xiàn)的基本事件只有有限個;②每個基本事件出現(xiàn)的可能性相等。二、探究新知探究1.拋擲一枚骰子,所得的點數(shù)X有哪些值?取每個值的概率是多少? 因為X取值范圍是{1,2,3,4,5,6}而且"P(X=m)"=1/6,m=1,2,3,4,5,6.因此X分布列如下表所示

4.寫出下列隨機變量可能取的值,并說明隨機變量所取的值表示的隨機試驗的結(jié)果.(1)一個袋中裝有8個紅球,3個白球,從中任取5個球,其中所含白球的個數(shù)為X.(2)一個袋中有5個同樣大小的黑球,編號為1,2,3,4,5,從中任取3個球,取出的球的最大號碼記為X.(3). 在本例(1)條件下,規(guī)定取出一個紅球贏2元,而每取出一個白球輸1元,以ξ表示贏得的錢數(shù),結(jié)果如何?[解] (1)X可取0,1,2,3.X=0表示取5個球全是紅球;X=1表示取1個白球,4個紅球;X=2表示取2個白球,3個紅球;X=3表示取3個白球,2個紅球.(2)X可取3,4,5.X=3表示取出的球編號為1,2,3;X=4表示取出的球編號為1,2,4;1,3,4或2,3,4.X=5表示取出的球編號為1,2,5;1,3,5;1,4,5;2,3,5;2,4,5或3,4,5.(3) ξ=10表示取5個球全是紅球;ξ=7表示取1個白球,4個紅球;ξ=4表示取2個白球,3個紅球;ξ=1表示取3個白球,2個紅球.

3.下結(jié)論.依據(jù)均值和方差做出結(jié)論.跟蹤訓練2. A、B兩個投資項目的利潤率分別為隨機變量X1和X2,根據(jù)市場分析, X1和X2的分布列分別為X1 2% 8% 12% X2 5% 10%P 0.2 0.5 0.3 P 0.8 0.2求:(1)在A、B兩個項目上各投資100萬元, Y1和Y2分別表示投資項目A和B所獲得的利潤,求方差D(Y1)和D(Y2);(2)根據(jù)得到的結(jié)論,對于投資者有什么建議? 解:(1)題目可知,投資項目A和B所獲得的利潤Y1和Y2的分布列為:Y1 2 8 12 Y2 5 10P 0.2 0.5 0.3 P 0.8 0.2所以 ;; 解:(2) 由(1)可知 ,說明投資A項目比投資B項目期望收益要高;同時 ,說明投資A項目比投資B項目的實際收益相對于期望收益的平均波動要更大.因此,對于追求穩(wěn)定的投資者,投資B項目更合適;而對于更看重利潤并且愿意為了高利潤承擔風險的投資者,投資A項目更合適.

一、 問題導學前面兩節(jié)所討論的變量,如人的身高、樹的胸徑、樹的高度、短跑100m世界紀錄和創(chuàng)紀錄的時間等,都是數(shù)值變量,數(shù)值變量的取值為實數(shù).其大小和運算都有實際含義.在現(xiàn)實生活中,人們經(jīng)常需要回答一定范圍內(nèi)的兩種現(xiàn)象或性質(zhì)之間是否存在關聯(lián)性或相互影響的問題.例如,就讀不同學校是否對學生的成績有影響,不同班級學生用于體育鍛煉的時間是否有差別,吸煙是否會增加患肺癌的風險,等等,本節(jié)將要學習的獨立性檢驗方法為我們提供了解決這類問題的方案。在討論上述問題時,為了表述方便,我們經(jīng)常會使用一種特殊的隨機變量,以區(qū)別不同的現(xiàn)象或性質(zhì),這類隨機變量稱為分類變量.分類變量的取值可以用實數(shù)表示,例如,學生所在的班級可以用1,2,3等表示,男性、女性可以用1,0表示,等等.在很多時候,這些數(shù)值只作為編號使用,并沒有通常的大小和運算意義,本節(jié)我們主要討論取值于{0,1}的分類變量的關聯(lián)性問題.

1.對稱性與首末兩端“等距離”的兩個二項式系數(shù)相等,即C_n^m=C_n^(n"-" m).2.增減性與最大值 當k(n+1)/2時,C_n^k隨k的增加而減小.當n是偶數(shù)時,中間的一項C_n^(n/2)取得最大值;當n是奇數(shù)時,中間的兩項C_n^((n"-" 1)/2) 與C_n^((n+1)/2)相等,且同時取得最大值.探究2.已知(1+x)^n =C_n^0+C_n^1 x+...〖+C〗_n^k x^k+...+C_n^n x^n 3.各二項式系數(shù)的和C_n^0+C_n^1+C_n^2+…+C_n^n=2n.令x=1 得(1+1)^n=C_n^0+C_n^1 +...+C_n^n=2^n所以,(a+b)^n 的展開式的各二項式系數(shù)之和為2^n1. 在(a+b)8的展開式中,二項式系數(shù)最大的項為 ,在(a+b)9的展開式中,二項式系數(shù)最大的項為 . 解析:因為(a+b)8的展開式中有9項,所以中間一項的二項式系數(shù)最大,該項為C_8^4a4b4=70a4b4.因為(a+b)9的展開式中有10項,所以中間兩項的二項式系數(shù)最大,這兩項分別為C_9^4a5b4=126a5b4,C_9^5a4b5=126a4b5.答案:1.70a4b4 126a5b4與126a4b5 2. A=C_n^0+C_n^2+C_n^4+…與B=C_n^1+C_n^3+C_n^5+…的大小關系是( )A.A>B B.A=B C.A<B D.不確定 解析:∵(1+1)n=C_n^0+C_n^1+C_n^2+…+C_n^n=2n,(1-1)n=C_n^0-C_n^1+C_n^2-…+(-1)nC_n^n=0,∴C_n^0+C_n^2+C_n^4+…=C_n^1+C_n^3+C_n^5+…=2n-1,即A=B.答案:B
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