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\(\left(0,25\right)^4\times1024=\left[\left(\frac{1}{4}\right)^2\right]^2\times32^2=\left(\frac{1}{16}\right)^2\times32^2=\left(\frac{1}{16}\times32\right)^2=2^2=4\)
\(\left(0,125\right)^3.512=\frac{1}{512}.512\)
\(=1\)
\(\left(0,25\right)^4.1024=\frac{1}{256}.1024\)
\(=\frac{1.4}{1.1}\)
\(=4\)
\(\left(0,125\right)^3\cdot512\)
\(=\left(0,125\right)^3\cdot2^9\)
\(=\left(0,125\right)^3\cdot8^3\)
\(=\left(0,125\cdot8\right)^3\)
\(=1^8=1\)
\(\left(0,25\right)^4\cdot1024\)
\(=\left(0,25\right)^4\cdot2^{10}\)
\(=\left(0,625\right)^2\cdot32^2\)
\(=\left(0,625\cdot32\right)^2\)
\(=20^2=400\)
\(\left(0,125\right)^3.512=\left(0,125\right)^3.8^3=\left(0,125.8\right)^3=1^3=1\)
\(\left(0,25\right)^4.1024=\left(0,25\right)^4.2^{10}=\left(0,25\right)^4.2^8.2^2\)
= \(\left(0,25\right)^4.4^44\)
= \(\left(0,25.4\right)^4.4\)
= \(1^4.4\)
= 1.4=4
a) \(\frac{130^3}{40^3}=\left(\frac{130}{40}\right)^3=\left(\frac{13}{4}\right)^3=\frac{13^3}{4^3}=\frac{2197}{64}\)
b) \(\left(0,125\right)^3.512=\left(\frac{1}{8}\right)^3.2^9=\frac{1^3}{8^3}.2^9=\frac{1}{\left(2^3\right)^3}.2^9=\frac{1}{2^9}.2^9=1\)
c) \(\left(0,25\right)^4.1024=\left(\frac{1}{4}\right)^4.2^{10}=\frac{1^4}{4^4}.2^{10}=\frac{1}{\left(2^2\right)^4}.2^{10}=\frac{1}{2^8}.2^{10}=2^2=4\)
(0,25)^4 . 1024 = (0,25)^4 . 2^10 = (0,25)^4 . 2^4 . 2^6 = (0,25 . 2)^4 . 2^6 = (0,5)^4 . 2^4. 2^2 = (0,5 . 2)^4 . 2^2 = 1^4 . 2^2 = 1 . 4 = 4
Cho mình sửa lại nhình nhầm số :
\(\left(0,25\right)^4.1024=\frac{1}{256}.1024=\frac{1024}{256}=4\)
\(\left(0,25\right)^4.1024=2^8.2^{10}=2^{18}\)