この解説の授業受けておらず友達に答え見せて貰い(1)の答えが、紅茶にミルクを注がれると一杯の紅茶の味がよくなるという発見 と書いてあったのですが、私はミルクに紅茶を注がれると一杯の紅茶の味がよくなるというという発見だと思います。どちらが正しいですか？よろしくお願いします🙇

15 The secret of how to make a perfect cup of tea has finally been discovered by put the milk in first. The finding that a cup of tea tastes better English scientists if the tea is poured into the milk appeared to have settled an argument that has been of major concern to this nation of tea drinkers. 52 It all began after Dr. *Andrew Stapley, a chemical engineer at *Loughborough University, revealed 3) the recipe for a perfect cup of tea. He said the keys to producing the perfect cup were using *soft water, warming the pot and allowing the tea to stand for three minutes. As to the difficult issue of whether the milk or tea should be poured in first, Dr. Stapley said science proved it must be the former. The reason is that 10 when milk is exposed to high temperatures, such as being poured into a cup of very hot tea, it loses its fresh taste. 3 However, only a few hours after Dr. Stapley announced his findings to the world, a noisy debate started within the scientific community. Dr. Julia King, head of the *Institute of Physics, said the secret was to keep the water temperature at 98°C. Putting the milk in first was only a social custom that "has nothing to do with taste," she said. "In the past, only the rich could afford high quality *china cups which could withstand the hot tea being poured in directly. In contrast, those of us with cheap china had to put the milk in first to prevent our cups from cracking." ウ 262 words)

この和訳を教えて欲しいです。 至急で出来ればお願いしたいです。

with ease through various med aware of international events. Communication by both professional and amateur news news outlets outlets allows us to absorb and reconsider a wide range of news, which we can then analyze to offer an informed and educated opinion. However, there is an area of this type of reporting that in fact can be problematic, this being the media's habit of stereotyping certain members of society.

At these two ends, -a drive to an Talian fod store; a fight from Winnipeg to Tokyo-cars and planes rule. ⇧この文の、和訳と文構造が知りたいです💦🥺

Reading 悪意 1 I have no ill will toward cars and plane and for years I local travel on reliable Japanese cars, and for you 安心できる! 基本 world, at least 100,000 kilometers every year. At these two ends-a drive to an Italian food store; a flight from Winnipeg to Tokyo-cars and planes rule. trains are more convenient for many people living in large cities like orgy efficient, planes, trains, or cars? Fergy intensity of travel

おかしいところがあれば教えてください

met er s d m (2) Increasing the amount of CO₂ in the atmosphere grobal warming (3) Many people read free news free news on PC screen Cause year by year instead of buying newspaper" with the advent of hew media. pow (+) Japan is facing serious problem. That working population which support the lives of retiring people these days. (5) I was worried about that no bread was sold in the supermarket due to almost closing Time, but fontunately one loaf was left.

この問題教えてください、、

Warming up 図形の変化と最大・最小,内接円 AB=7, BC=8,CA=6 の △ABC がある。 cos <BAC= ア sin ∠BAC= ウェ 個 (1) △ABC の辺AB上に点P, 辺 AC上に点Qがある。 点Pは辺AB 上を, 点 Q は辺 AC上を である。 カ キ AP+AQ=4 を満たしながら動く。 AP = x とおくと, PQ2 = であり,APQの面積) == コスセ -x²+ スセ タ -x である。 x². したがって,PQ の長さを最小にする x を x1, △APQ の面積を最大にするxを x+ コ X2 とすると X1 チ x2 である。 チ の解答群 シテ (2)△ABC の内接円の半径は である。 また,△ABCの内接円の中心を I とすると, AI = ナニ である。 2 角の二等分線 2直線 y=-x,y=1/2x のなす鈍角の二等分線の方程式 y=3x の求め方を二つの方法で考え う。 (1) 2直線 y=-x,y=1/2x と x 軸の正の向きとのなす角をそれぞれa,B (<a<TO<B< とする。このとき, 求める二等分線の方程式は y=(tan ヌ x と表される。 ヌ の解答群 2 ◎a+ ① az ② a-β 1 B-a 2 2 (2) 二等分線上の点を P(X, Y) とすると,|X+Y| __ √2 |X-7Y| が成り立つ。ここで, ネ ノ (X+Y)(X-7Y) ハ 10 であるから,両辺の絶対値記号をはずすことができ,XとYの関 式が得られる。 ハ の解答群 ①

この問題わかる方教えて欲しいです！ お願いします！

Choose the most appropriate option to fill in the blank. 1) It is easy for the students ( 1 learn ) how to use that software. 2 to learn 3 learning 4 to learning ) by train alone. 2) It is dangerous for ( 1 Jim to travel 2 Jim travels 3) It was ( 1 3 travel with Jim 4 travel to Jim's ) for Mary to write a letter in Japanese. beautiful 2 hard 3 political 4 hungry

仮定法です (2)(3)(5)を教えてください また、他にも間違えているところがあれば教えてください

1. ( ) your help, I could not have succeeded. low I,Boy () INI 1 Except Without ③With read 4 But bed D 2. If it ( ) your help, I could not have succeeded. ①were to have 2 had been Insy 3 ③ had not been for 4 were not for 3. If it ( ) the sun, we could not live any more. ①had been 2 were to have 3 were not for had not been 4. ( ) she my daughter, I would suggest a different plan. There ②If ③Would 4 Were 5. If I to be a hundred, I will never understand you. 1 lived 2 had lived 6. What would you do if war ( ) out? breaking 2 breaks living 4 should live ③were to break was to break 7. ( ) the storm, you would have gotten earlier. /①But for 2 With ③Within mod 4 But

4行目のbe doingについてなのですがなぜ進行形の形にしているのかわからないです。教えて頂きたいです。

460 There is a dirty little secret known to health professionals that they do not usually much talk about. Let's assume that you follow the recommendations of a health to go jogging, even though you would much authority and get out there most days to go jogging. rather be doing something else. Say you get ready, warm up, jog, and cool down for 5 about an hour a day, which is a modest regimen. Over a year, you will spend about 360 hours doing this, and during 40 years (say, 21 61 ge_sixty-one), you will spend about ( X ) hours. Assuming 1-

なぜdoes not know his faultsは不可なのですか？ 回答よろしくお願いします！

3 「自分の欠点に気がついていない」 は、 be unaware of one's faults が妥 当。 また、 does not know を用いて does not know his shortcomings / does not know his limits / does not know his weakness (es) とすることは可だ が、 does not know his faults は不可。 rie なお、「人間の欠点」 には fault が適している。 暗記しておくこと。 ま たこの文では 「彼の (一般的な) 欠点」 なので複数形にすること。

これらの問題、分かる方教えていただきたいです

Warming up 3 2次方程式(1) シス である。 2次方程式 x2-3x+1=0 の解は,x= 1+√[ ス また,n< <n+1 を満たす整数nの値は ソ である。 セ 4 2次方程式(2) a,b を定数とする。 2次方程式 ax+bx-6=0 の二つの解がx= 3, a= タ b=チツ である。 -2 であるとき, 5 2次方程式と1次不等式 2次方程式 2x2+4x-30 の解をα, β (α <β) とする。このとき, xについての不等式 ax-β≦Bx+α の解は,x トナ テ である。 テ の解答群 0 ≤ ① 6 絶対値記号を含む不等式 不等式 |1-4x|<5 の解は, ヌネ <x< である。 ハ