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cccc\(\rarr\rho\larr\begin{cases}\rho\chi\delta\vartheta\Phi|_{\placeholder{}}^{\underset{\text{\placeholder{}}}{\overset{\underrightarrow{\overrightarrow{455\vartheta\varkappa\varpi}}}{\xrightarrow{}}}}\\ \placeholder{}\end{cases}\) ccccccccc
là:
\(\left(\right. - 8 \left.\right) + 10 + \left(\right. - 3 \left.\right)\)
Cách tính:
- Bắt đầu từ trái sang phải, đầu tiên tính \(\left(\right. - 8 \left.\right) + 10\):
\(- 8 + 10 = 2\) - Sau đó, cộng tiếp với \(- 3\):
\(2 + \left(\right. - 3 \left.\right) = - 1\)
Vậy giá trị biểu thức là -1.
Tham khảo
Hok tốt
Ta có :\(\frac{8^{10}+4^{10}}{8^4+4^{11}}\)=\(\frac{2^{30}+2^{20}}{2^{12}+2^{22}}\)= \(\frac{2^{10}.\left(2^{10}+1\right)}{2^{12}.\left(2^{10}+1\right)}\)=\(\frac{2^{10}}{2^{12}}\)= 4.
\(A=\frac{2^{30}+2^{20}}{2^{12}+2^{22}}=\frac{2^{12}.\left(2^{18}+2^8\right)}{2^{12}.\left(1+2^{10}\right)}=\frac{2^8.\left(2^{10}+1\right)}{1+2^{10}}=2^8\)
\(\frac{2^{10}\cdot13+2^{10}\cdot37}{2^8\cdot90}\)
\(=\frac{2^{10}\cdot\left(13+37\right)}{2^8\cdot2\cdot3^2\cdot5}\)
\(=\frac{2^{10}\cdot50}{2^9\cdot3^2\cdot5}\)
\(=\frac{2^{10}\cdot2\cdot5^2}{2^9\cdot3^2\cdot5}=\frac{2^{11}\cdot5^2}{2^9\cdot3^2\cdot5}\)
\(=\frac{2^2\cdot5}{3^2}=\frac{20}{9}\)
\(\frac{2^{10}.13+2^{10}.27}{2^8.90}\)
=\(\frac{2^{10}.\left(13+27\right)}{2^8.90}\)
=\(\frac{2^{10}.40}{2^8.90}\)
=\(\frac{2^2.4}{1.9}\)
=\(\frac{4.4}{9}\)
=\(\frac{16}{9}\)
\(A=\frac{2^{10}.13+2^{10}.65}{2^8.104}=\frac{2^{10}.\left(13+65\right)}{2^8.104}=\frac{2^{10}.78}{2^8.104}=3\)
\(A=\frac{2^{10}.13+2^{10}.65}{2^8.104}=\frac{2^{10}\left(13+65\right)}{2^8.104}=\frac{2^{10}.78}{2^8.104}=\frac{2^2.78}{104}=\frac{2^2.2.39}{2^3.13}=\frac{2^3.39}{2^3.13}=3\)
a: \(23\cdot37+13\)
=851+13
=864
b: 45-30:5
=45-6
=39
c: \(\left(7^2+3^8\right)-10^2\)
\(=49+6561-100\)
=6610-100
=6510
a) \(23 \times 37 + 13\)
\(23 \times 37 = 851 , 851 + 13 = 864\)
b) \(45 - 30 : 5\)
\(30 : 5 = 6 , 45 - 6 = 39\)
c) \(\left(\right. \frac{7}{27} + \frac{3}{8} \left.\right) - \frac{1}{10}\)
- Tìm mẫu chung:
\(\frac{7}{27} + \frac{3}{8} = \frac{137}{216}\)
\(\frac{137}{216} - \frac{1}{10} = \frac{577}{1080}\)

t^2
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