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\(1\frac{3}{7}\times1\frac{3}{10}\times1\frac{3}{13}\times...\times1\frac{3}{67}\)
\(=\frac{10}{7}\times\frac{13}{10}\times\frac{16}{13}\times...\times\frac{70}{67}\)
\(=\frac{10\times13\times16\times...\times70}{7\times10\times13\times...\times67}\)
\(=\frac{70}{7}=10\)
2015 + 2015 x 2 + 2015 x 3 + 2015 x 4 = 2015 x ( 1 + 2 + 3 + 4 )
= 2015 x 10 = 20150
1) 9 x 10 + 10 x 11 + 11 x 12 + ....+ 2015 x 2016
=9x10x11-8x9x10+10x11x12-9x10x11+...+2015x2016x2017-2014x2015x2013
=2015x2016x2017-8x9x10
=8193537360
x * 2 + x * 1/5 = 1 và 3/5
x * ( 2 + 1/5) = 8/5
x * 11/5 = 8/5
x = 8/11
\(\dfrac{x-25-124}{2015}\) + \(\dfrac{x-124-2015}{25}\) + \(\dfrac{x-2015-25}{124}\) = 3
\(\dfrac{x-15-124}{2015}\) - 1 + \(\dfrac{x-124-2015}{25}\) - 1 + \(\dfrac{x-2015-25}{124}\) - 1 = 0
\(\dfrac{x-15-124-2015}{2015}\)+\(\dfrac{x-124-2015-25}{25}\)+\(\dfrac{x-2015-25-124}{124}\) = 0
\(\dfrac{x-\left(15+124+2015\right)}{2015}\)+\(\dfrac{x-\left(124+2015+25\right)}{25}\)+\(\dfrac{x-\left(2015+25+124\right)}{124}\) = 0
(\(x\) - 2164).(\(\dfrac{1}{2015}\)+\(\dfrac{1}{25}\)+\(\dfrac{1}{124}\)) = 0
\(x-2164\) = 0
\(x\) = 2164
Ta có: \(2015\cdot1\dfrac{3}{4}=2015\cdot\dfrac{7}{4}\)