giúp e với e camon
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Ex6
1 was
2 had been
3 found
4 had talked
5 had spoken
6 snowed
7 were
8 painted
9 had
10 had known
Ex7
2 had got
3 had hurt
4 were
5 were
6 was
7 wanted
8 ?
9 stopped
10 had eaten
9. is/ tells
10. are
11. has
12. isn't
--------
B3
1. is
2. teaches
3. learn
4. comes
5. has
6. goes
7. meets
8. drinks
------------
B4
1. plays
2. drink
3. starts
4. live
5. do
6. speak
7. watches
------------
B5
1. does -> do
2. Do -> Does
3. watch -> watches
4. goes -> go
5. carries -> carry
6. don't -> doesn't
7. plays -> play
8. are -> is
Bài 5:
1: \(A=\frac{1}{2\cdot15}+\frac{3}{11\cdot2}+\frac{4}{1\cdot11}+\frac{5}{2\cdot1}\)
\(=7\left(\frac{1}{14\cdot15}+\frac{3}{11\cdot14}+\frac{4}{7\cdot11}+\frac{5}{2\cdot7}\right)\)
\(=7\left(\frac12-\frac17+\frac17-\frac{1}{11}+\frac{1}{11}-\frac{1}{14}+\frac{1}{14}-\frac{1}{15}\right)\)
\(=7\left(\frac12-\frac{1}{15}\right)=7\cdot\frac{13}{30}=\frac{91}{30}\)
Bài 4:
1: Trên cùng một nửa mặt phẳng bờ chứa tia Ox, ta có: \(\hat{xOy}<\hat{xOt}\left(65^0<130^0\right)\)
nên tia Oy nằm giữa hai tia Ox và Ot
2: tia Oy nằm giữa hai tia Ox và Ot
=>\(\hat{xOy}+\hat{yOt}=\hat{xOt}\)
=>\(\hat{yOt}=130^0-65^0=65^0\)
3: Ta có: tia Oy nằm giữa hai tia Ox và Ot
mà \(\hat{xOy}=\hat{yOt}\left(=65^0\right)\)
nên Oy là phân giác của góc xOt
4: Ta có: \(\hat{xOt}+\hat{mOt}=180^0\) (hai góc kề bù)
=>\(\hat{mOt}=180^0-130^0=50^0\)
BÀi 2:
1: \(x+\frac72=\frac{15}{4}\)
=>\(x+\frac{14}{4}=\frac{15}{4}\)
=>\(x=\frac{15}{4}-\frac{14}{4}=\frac14\)
2: \(0,8+\left|x-\frac12\right|=1\)
=>\(\left|x-\frac12\right|=1-0,8=0,2=\frac15\)
=>\(\left[\begin{array}{l}x-\frac12=\frac15\\ x-\frac12=-\frac15\end{array}\right.\Rightarrow\left[\begin{array}{l}x=\frac15+\frac12=\frac{7}{10}\\ x=\frac12-\frac15=\frac{3}{10}\end{array}\right.\)
3: \(\left(\frac13-x\right)^2-1\frac39=1\frac49\)
=>\(\left(x-\frac13\right)^2=1+\frac49+1+\frac39=2+\frac79=\frac{25}{9}\)
=>\(\left[\begin{array}{l}x-\frac13=\frac53\\ x-\frac13=-\frac53\end{array}\right.\Rightarrow\left[\begin{array}{l}x=\frac53+\frac13=\frac63=2\\ x=-\frac53+\frac13=-\frac43\end{array}\right.\)
4: \(-1\le\frac{x}{5}<\frac15\)
=>\(-\frac55\le\frac{x}{5}<\frac15\)
=>-5<=x<1
mà x nguyên
nên x∈{-5;-4;-3;-2;1;0}
Vì tam giác ABH vuông tại H
\(\Rightarrow AH^2+x^2=AB^2\)
mà AH = 4,8 cm; AB = 6 cm
\(\Rightarrow4,8^2+x^2=6^2\) \(\Rightarrow23,04+x^2=36\) \(\Rightarrow x^2=36-23,04=12,96\) \(\Rightarrow x=3,6\left(cm\right)\)
Vì tam giác ACH vuông tại H
\(\Rightarrow AH^2+y^2=AC^2\)
mà AH = 4,8 cm; AC = 8 cm
\(\Rightarrow4,8^2+y^2=8^2\) \(\Rightarrow23,04+y^2=64\) \(\Rightarrow y^2=64-23,04=40,96\) \(\Rightarrow y=6,4\left(cm\right)\)
Vậy x = 3,6 cm; y = 6,4 cm
~~ Chúc bạn học tốt ~~
áp dụng định lí Py-ta-go vào \(\Delta\) vuông AHC, ta có:
\(AC^2=AH^2+HC^2\)
\(\Rightarrow\)\(HC^2=AC^2-AH^2\)
\(HC^2=8^2-4,8^2\)
\(HC^2=64-23,04\)
\(HC^2=40,96\)
\(\Rightarrow\)\(HC=\sqrt{40,96}=6,4\)
vậy \(y\)\(=\)\(6,4\)







MN ơi giúp e vs ạ ! Em camon .

Bài 5:
\(5^{n+2}+26.5^n+8^{2n+1}\)
\(=25.5^n+26.5^n+8.64^n\)
\(=51.5^n+8.64^n\)
\(=51.5^n+8.5^n+8.64^n-8.5^n\)
\(=59.5^n+8\left(64^n-5^n\right)\)
Ta thấy: \(\left\{{}\begin{matrix}59.5^n⋮59\\8\left(64^n-5^n\right)⋮\left(64-5\right)=59\end{matrix}\right.\)
⇒ \(59.5^n+8\left(64^n-5^n\right)⋮59\)
⇒ \(5^{n+2}+26.5^n+8^{2n+1}\) ⋮ \(59\)
⇒ \(ĐPCM\)