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英語 中学生

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受け身の文の動詞 A. 受け身の文の時制が現在のとき- B. 受け身の文の時制が過去のとき C. 助動詞を使った受け身の文 「be 動詞現在形 (am, is, are) +過去分詞」 「be 動詞過去形 (was, were) +過去分詞」 → 「助動詞 (will, can, may など) + be + 過去分詞」 1. 次の英文を受け身の文にしなさい。 問 A. He washes his car. B. I called Jiro at six. C. I will clean my room. → His car('s) (washed) by him. →Jiro ( ) at six by me. → My room ( 2. 次の英文を受け身の文にしなさい。 問 A. My father uses this car. B. He closed the windows. C. We can see pandas in the zoo. ) ( 2 疑問文と否定文の作り方 A. 疑問文は be 動詞を文の先頭にもってくる。 助動詞がある場合は助動詞を文の先頭 にもってくる。 →>>> ) ( English is spoken in his country. → Is English spoken in his country? 彼の国では英語が話されていますか。 B. 否定文は be 動詞 〔助動詞] の後ろに not をつける。 French is used in the country. French is not(=isn't) used in the country. その国ではフランス語が使われていません。 問 次の英文を疑問文と否定文にしなさい。 (1) These pictures were taken by Jane. 疑問文 ( ) these pictures ( ) ( ) by me. 否定文 These pictures (liawnl (2) A lot of birds can be seen in this park. 疑問文 否定文 (3) The boy is called Nick by his friends. 疑問文 否定文 ) by Jane? ) by Jane. 2.

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英語 高校生

至急!!!この問題が分かりません! わかる人教えください!問1から問10までお願いします🙏

Unit 2 長文問題Ⅱ ミツバチは女社会? 1 Have you ever experienced a bee sting? If you have, you may (1) not be fond of bees. However, they are very interesting and honeybee society is very similar to ours. Let's look at some interesting facts about it. 2 Honeybees live together in groups of 20,000-80,000 in a beehive. This group is call] a colony and the bees in the hive can be categorized into three types: a single queen, tens of thousands of worker bees and hundreds of drones. 3 A queen bee's job is to lay eggs all her life. Each day the queen bee lays around 2,000 eggs. The average lifespan of a queen is three to four years. Does the queen "rule" the colony? No. Her duty is simply egg- laying. In fact, the queen bee has a smaller brain than a worker bee. Target ①現在完了形 現在完了進行形 ② 名詞・冠詞 人称代名詞 ③ 受け身 (6) sting 刺すこと,~を刺す be fond of lifts honeybee ミツバチ be similar to ~に似ている beehive ハチの巣 colony コロニー categorize ~を分類する tens of thousands of 何万もの〜 drone 雄バチ lay eggs 卵を産む lifespan (5) 4 The worker bees are the largest population in the hive. They are all female bees but can't lay eggs. A worker bee's life is rather short. They live around 40 days. Their job is to keep the queen bee happy. They do all the work but change jobs as they grow. For about a week after birth, they mainly clean the hive. Sometime between five to sixteen days after birth, they usually take care of the babies and help to build the hive. When they become twelve to eighteen days old, they carry food. After that, they guard the hive entrance. When they are three weeks old, they fly out the hive, pollinate plants and collect food. If you're a drone bee, life is hard. You're [ bear ], live for a month or two, and then die. During that time, you're not a productive member of the hive-you can't collect pollen or help to look after eggs, like worker bees-and you can't even sting anyone. Drone bees live with one thing in mind: mating with a queen. When they're lucky, they (7) can, but they die soon after that. 5 (8) 6 Every bee in the hive has a part to play in the survival and success of their kind. Bees have been living like this for ages. They work together and live in harmony. rule ~を統治する duty. female 雌の rather かなり as ~につれて guard 守る pollinate 授粉する productive pollen E Poj (2) C (7) in mind 考えて mate with ~と交尾する success, ** in harmony 問 1 調和して、仲良く PLE (4 (E

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数学 高校生

詳しく解説お願いします。 よろしくお願いします。

26 例題 7 二項係数の性質 (1 + x)” の展開式を利用して,次の等式を証明せよ。 (1) nCo+nC₁+nC₂+ • • •+nCn−1+nCn = 2" (2) nCo-nC1+nC2-‥‥+(-1)^-1nCn−1+(-1)*nCn=0x 思考プロセス すなわち 逆向きに考える (1), (②2)の式は,①のxにそれぞれ何を代入したものか? RICO $+B) <<noin (1+x)" = "Co•1"+ "C1"-1.x + "C2・1月-2x2+ ... +nCn-1・1・x"-1+nCm・x" ... »Co+nC1x+nC2x² + ··· +nCn-1x"−¹+nCnx” = (1+x)ª) ¨¨· D · Telpla Action>> 二項係数の和は、(1+x)” の展開式を利用せよ 二項定理により 解 二項定理を用いて, (1+x)" を展開すると (1+x)" = nCo+nCix+nCzx2+ SUNG (1) ① に x=1 を代入すると ..+nCn-1xn-1+nCnxn (1+1)" = nCo+nC1・1+nC2・1+ よって (2) ① にx= -1 を代入すると 練習 7 1513 (1−1)″ = nCo+nC₁(−1)+nC₂(−1)² + ... [ nCo+nC1+nC2+..+nCn-1+nCn = 2n @ $6€ + $$• ・+nCn-1・17-1+nCn1n nCo Point.... 二項係数の性質 (a+b)" の展開式の係数に現れる "Cy を二項係数という。 二項係数には,次のような性質がある。 よって n Co-nC1+nC2-‥..+(-1)^-1nCn-1+(-1)"nCn=0 ..+nCn-1(-1)n−1+nCn(-1)" (1) nCr = nCn-r (2) +1Cr+1=nCr+nCr+1 (3) nCo+nC₁+nC₂+ • • •+nCn−1+nCn = 2² (4) nConC₁+nC₂ — • • • + (−1)n-¹ nCn-1 + (−1)" nCn = 0 (5) C1+2C2+3mCs+..+(n-1)C1+nnCn=n2"-1 (80) = ( *(1-PSIT INSIT ) (1+x) の展開式の一般 項は Crx" である。 ① はどのようなxの値に ついても成り立つ。 5d² Jei TEATRE C (1+1)" = 2" ISITIS rが偶数のとき (-1)' = 1 rが奇数のとき (-1)'=-1 J (1) 18-01S (1+x)" の展開式を利用して,次の等式を証明せよ。 (1) C-2C1+2°C2-...+(-2)-1,C-1+(-2)"C=(−1)" (2) nCinC2 "C₁ + ² + (−1)n-1 ~Ce-1 + (−1) nCr 2 22 nCn−1 on-1² (>7 (1)) 例題7 (2) (問題7 (2)) PR (S) 1

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