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\(\frac{1994.1993-1992.1993}{1992.1993+1994.7+1986}\)\(=\frac{\left(1994-1992\right).1993}{1992.1993+1992.7+2.7+1986}\)\(=\frac{2.1993}{1992.\left(1993+7\right)+14+1986}\)
\(=\frac{2.1993}{1992.2000+2000}\)\(=\frac{2.1993}{2000.\left(2000+1\right)}\)\(=\frac{2.1993}{2000.2001}\)\(=\frac{2.1993}{2.1000.2001}\)\(=\frac{1993}{1000.2001}=\frac{1993}{2001000}\)
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Ta có:
\(A=1993\times1993\)
\(A=1993^2\)
Áp dụng HĐT \(a^2-b^2=\left(a-b\right)\left(a+b\right)\), ta có:
\(B=1992\times1994\)
\(B=\left(1993-1\right)\left(1993+1\right)\)
\(B=1993^2-1^2\)
\(B=1993^2-1\)
Mà 19932 > 19932 - 1
\(\Rightarrow A>B\)
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\(\frac{1991.1992.1993.1994.995}{1990.1991.1992.1993.997}=\frac{1994.995}{1990.997}=\frac{2.1}{2.1}=\frac{2}{2}=1\)