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a) -2 /3 x + 1/5 = 3/10
-2/3x =1/10
x = -3/20
vậy x = -3/20
b) 25/9 - 12/13x = 7/
12/13x = 2
x = 13/6
c) (x) - 3/4 =5/3
(x) = 29/12
x = 29/12 ; -29/-12
d) x = 11/2
C=\(\frac{5}{111111}+\frac{5}{222222}-\frac{5}{111111}\)
C = ( \(\frac{5}{111111}-\frac{5}{111111}+\frac{5}{222222}\))
C= \(\frac{5}{222222}\)
i) \(2345-1000\div\left[19-2\left(21-18\right)^2\right]\)
\(=\)\(2345-1000\div\left[19-2.3^2\right]\)
\(=\)\(2345-1000\div\left[19-2.9\right]\)
\(=\)\(2345-1000\div\left[19-18\right]\)
\(=\)\(2345-1000\div1\)
\(=\)\(2345-1000\)
\(=\)\(1345\)
j) \(128-\left[68+8\left(37-35\right)^2\right]\div4\)
\(=\)\(128-\left[68+8.2^2\right]\div4\)
\(=\)\(128-\left[68+8.4\right]\div4\)
\(=\)\(128-\left[68+32\right]\div4\)
\(=\)\(128-100\div4\)
\(=\)\(128-25\)
\(=\)\(3\)
k) \(568-\left\{5\left[143-\left(4-1\right)^2\right]+10\right\}\div10\)
\(=\)\(568-\left\{5\left[143-3^2\right]+10\right\}\div10\)
\(=\)\(568-\left\{5\left[143-9\right]+10\right\}\div10\)
\(=\)\(568-\left\{5.134+10\right\}\div10\)
\(=\)\(568-\left\{670+10\right\}\div10\)
\(=\)\(568-680\div10\)
\(=\)\(568-68\)
\(=\)\(500\)
a) \(107-\left\{38+\left[7.3^2-24\div6+\left(9-7\right)^3\right]\right\}\div15\)
\(=\)\(107-\left\{38+\left[7.3^2-24\div6+2^3\right]\right\}\div15\)
\(=\)\(107-\left\{38+\left[7.9-4+8\right]\right\}\div15\)
\(=\)\(107-\left\{38+\left[63-4+8\right]\right\}\div15\)
\(=\)\(107-\left\{38+67\right\}\div15\)
\(=\)\(107-105\div15\)
\(=\)\(107-7\)
\(=\)\(7\)
b) \(307-\left[\left(180-160\right)\div2^2+9\right]\div2\)
\(=\)\(307-\left[20\div4+9\right]\div2\)
\(=\)\(307-\left[5+9\right]\div2\)
\(=\)\(307-14\div2\)
\(=\)\(307-7\)
\(=\)\(300\)
c) \(205-\left[1200-\left(4^2-2.3\right)^3\right]\div40\)
\(=\)\(205-\left[1200-\left(16-6\right)^3\right]\div40\)
\(=\)\(205-\left[1200-10^3\right]\div40\)
\(=\)\(205-\left[1200-1000\right]\div40\)
\(=\)\(205-200\div40\)
\(=\)\(205-5\)
\(=\)\(200\)
\(\frac{1}{2^2}< \frac{1}{1.2}\)
\(\frac{1}{3^2}< \frac{1}{2.3}\)
........
\(\frac{1}{n^2}< \frac{1}{\left(n-1\right)n}\)
=> \(A< \frac{1}{1.2}+\frac{1}{2.3}+...+\frac{1}{n\left(n-1\right)}=\frac{1}{1}-\frac{1}{2}+\frac{1}{2}-\frac{1}{3}+...+\frac{1}{n-1}-\frac{1}{n}=1-\frac{1}{n}< 1\)
Đpcm
C=5/1111111+5/222222-5/111111
C=(5/111111+5/111111-5/222222)
C=5/222222
cái dấu [] là dấu đối
a)\(x+12=-23+5\)
\(< =>x+12+23-5=0\)
\(< =>x+30=0\)
\(< =>x=-30\)
f)\(\left(x-5\right).\left(x+3\right)=0\)
\(< =>x-5=0ho\text{ặ}cx+3=0\)
\(< =>x=5ho\text{ặ}cx=-3\)
a, x+12 = -23 + 5 b, 3x + 5 = 22 .5
x+12 = -18 3x + 5 = 4.5
x= -18 - 12 3x + 5 =20
x = -30 3x=20 -5
3x = 15
x = 15 :3
x= 5
\(c,x-\frac{2}{5}=\frac{7}{15}\)
\(x-\frac{6}{15}=\frac{7}{15}\)
\(x=\frac{7}{15}+\frac{6}{15}\)
\(x=\frac{13}{15}\)
Câu d mình thấy đề chưa ổn lắm
e, \(\frac{2}{3}+\frac{1}{3}:x=\frac{3}{5}\)
\(\frac{1}{3}:x=\frac{3}{5}-\frac{2}{3}\)
\(\frac{1}{3}:x=\frac{9}{15}-\frac{10}{15}\)
\(\frac{1}{3}:x=-\frac{1}{15}\)
\(x=\frac{1}{3}:-\frac{1}{15}\)
\(x=\frac{1}{3}\cdot\frac{-15}{1}\)
\(x=-\frac{15}{3}=-5\)
f, \(\left(x-5\right).\left(x+3\right)=0\)
\(\Rightarrow\orbr{\begin{cases}x-5=0\\x+3=0\end{cases}}\Leftrightarrow\orbr{\begin{cases}x=5\\x=-3\end{cases}}\)
Vậy x=5 hoặc -3