givenからピリオドまでの節で、このwhatは関係代名詞ではなく何が〜というただの代名詞ですか？ その場合、このgivenは接続詞なのでしょうか。 教えてください🙇‍♀️

Vへを要求する約 alls for about a cup of this, a few tablespoons of that, a bit of son slices of something else, a couple of medium-sized other thir 異論がある。 計算 taste.. This vagueness is not objectionable, but the arithme (2) 断言する S! うみ出す is. And at the end, it's affirmed that the recipe yields <say four C ies. 428 milligrams of *sodium, and 22.6 grams of fat per serving ~を考えると何が TECE 5 計算に入っているが、 much too precise, given what went into computing them.] The ( For F completely meaningless, and the 3-b) is almost meaningl C X e only significant number. Saying that each serving is 700 to 800 理にかなう S. →S+. 13/2 more sense, and an estimate of 600 to 900 calories would be even (= still) 根拠のない 厳みつな the problem of baselessly exact numbers) *transcends food and ho knows I'm a mathematician) tells me proudly that he gets 32

教育出版 数学3 を持ってる方！ p82.83と、p111.121の部分を見せてほしいです！

教師 Mathematics

12 more than 4 timesとはどういう意味ですか？？

47. MATHEMATICAL CONNECTIONS In ZABC, BX is in the interior of the angle, mZABX is 12 more than 4 times m/CBX, and m/ABC = 92°. a. Draw a diagram to represent the situation. b. Write and solve an equation to find mZABX and m/CBX.

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(1) None of us knew ( which 1 2 (2) Stratford-upon-Avon is the town (₁) Shakespeare was born. 1 which 2 where 3 in that 4 when (3) I will never forget the holidays ( 1 when where (5)( ) she remained silent then. why 1 Whoever (4) (…) I've wanted is not money but love. 2 That 1 Who (7) The subject in ( 1 which (6) I bought a new book yesterday, ( 1 that 2 which (8) This is ( 1 which ) you may say, I won't change my mind. (2) Whomever (2) 3 when Bidan 4 whom ) I stayed with her. adal 3 why (9) We stayed in an old house, ( 1 which 2 who (10) Who was the person to ( 1 who whom Mid 3 Whosem 4 What ali gan4 which 3 Whatevers 4 Wherever ) I found very interesting. (3) what ) I was interested in my school days is mathematics that where 4 when (3) ) we came to understand each other. 2 who (3 for which 4 who M (8) 4 how 01 las of ) roof was covered with snow. (3) whose whom ) you were speaking yesterday? 3 that whose

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基本 日本 本 (1) None of us knew ( 1 which 2 (2) Stratford-upon-Avon is the town ( where which ) she remained silent then. why when 2 (3) I will never forget the holidays ( ) I stayed with her. 1 when 2 where 3 why (4) (4) ( ) I've wanted is not money but love. 1 Who 2 That (6) I bought a new book yesterday, ( 1 that which ) Shakespeare was born. in that 4 when (5) ( ) you may say, I won't change my mind. 1 Whoever 2 Whomever (7) The subject in ( 1 which den 2 that 3 Whose (9) We stayed in an old house, ( 1 which (2) who 4) whom (8) This is () we came to understand each other. 1 which 2 who 3 for which which What (3) Whatever 4 Wherever ) I was interested in my school days is mathematics. (3) where 4 when ) I found very interesting. (3) what 4 who how ) roof was covered with snow. whose (3) (4) whom (10) Who was the person to ( ) you were speaking yesterday? (3) that (4) 1 who (2) whom whose

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基本 標準 標準 標準 (1) We are all looking ( 1 forward (2) The game was canceled ( 1 in spite of (3) Can you ( 1 let (2) backward (8) ( to seeing you next month. ③3③ up (2 instead of (4) It was very cold yesterday; in ( 1 case (2) trouble 1 To yourself understood in Chinese ? (2 have (3) make (6) You should study mathematics ( 1 at best at last (7) I want to keep a pet, ( 1 in instance ) heavy rain. ③3③ 2 to instance (9) I would often go to France ( 1 on 2 at 10) He is good at French, ( 1to say anything of ③3③ to say nothing of because of (5) If you send a letter to a friend in America, you had better send it ( by air mail (2) in air mail (3 on air mail ), a dog. ) usual he was late for the class. 2 As ), the pond froze over. 3 return 3 for instance (4) down ③3〕 In (4) ) business. 3 to (4) ) English. 2 4 in front of ) for an hour every day. (3) at latest (4) allow (4) fact ). (4) with air mai (4) at least at instanc At 4 of to say everything of to say something of

数Ⅲの回転体の体積についてです。 回転軸が傾いている時、軸ごとx軸に回転させる解き方を教えていただきたいです。🙇🏻‍♀️

aは正の定数とする. 放物線C:y=axと直線l:y=ax で囲まれる図 形を直線の周りに1回転してできる回転体の体積 V を求めよ.

数Ⅲの回転体の体積についてです。 この問題が全くわかりません。解説よろしくお願いします🙇🏻‍♀️

a0<a<21 を満たす実数とする.xy平面で,不等式 y² ≤ x² (1-x²) - a の表す領域をy軸のまわりに回転してできる立体の体積を求めよ.

z軸周りの回転体の断面図についてです。 z＝kとおくと、kの値によって断面の面積が変わるのですが、いまいちイメージが掴めません。 答えではk＝1を境に断面が変わるのですが、どうしてk＝1で変わるのか教えていただきたいです。🙇🏻‍♀️

xyz空間内の3点A(1,3,0), B(1,-1,0),C(1,1,2)を頂点とする 三角形の板Dを軸の周りに回転させたとき, D が通過する領域の体積V を求めよ.

(3)教えてください答えはy＝−7x＋10です

Matm hemet メロthe tics ics 数学 59 ie cs Mathe 自標 解当時間 ice hemo es hemati 右の図のように、関数 y=ax° (aは正の定数)のグラフ上に点A, Bが ある。点A, Bのx座標がそれぞれ -2, 3, また, 直線 AB の傾きが1 であるとき、次の各問いに答えよ。 分 Mathe 注意]これは撮出課題ではありません。 (1) aの値を求めよ。 (7点) 『-ar B Aぶす 9a-4a DA E -2 0 三laca 10 -4. 3--2 3ェ 0Q2 5a - |. 5 (2) y軸上に,△OAB と △OCB の面積が等しくなるような, 1,座標が正の点Cをとる。点 Cの座標を求めよ。(8点) 9-3tb 3t6=9 e 4ニ-6t -6 tb4 (3) 点Bを通り, OAに平行な直線と直線 ACとの交点をDとする。点Cを通り,四角形 き= 3スtb 32-15 10 2 OADB の面積を2等分する直線の式を求めよ。(10点) ど5 Oト - - スt2 t- DB=-Yニ- ズ t12 t 4こ - Xtb C-4 キーンも5 0 --2 =37+10 2+64 ベ+2 - 3xt10 = - X tb īth