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Ta có:
\(B=20152015.20152017=\left(20152016-1\right)\left(20152016+1\right)=20152016^2-1\)
Lại có, \(A=20152016^2\)
Vậy, \(A>B\)
mong
Bài 1 : (4a - b).(4a + b) = 16a2 + (-b2)
(\(x^2y\) + 2y)(\(x^2\)y - 2y = \(x^4\).y2 + (- 4y2)
(\(\dfrac{3}{4}\)\(x\) + \(\dfrac{3}{5}\)y)(\(\dfrac{3}{5}\)y - \(\dfrac{3}{4}\)\(x\)) = \(\dfrac{9}{25}\)y2 + (- \(\dfrac{9}{16}\)\(x^2\))
2; (\(x+2\))(\(x^2\) - 2\(x\) + 4) = \(x^3\) + 8
(3\(x\) + 2y)(9\(x^2\) - 6\(xy\) + 4y2) = 27\(x^3\) + 8y3
3, (5- 3\(x\))(25 + 15\(x\) + 9\(x^2\)) = 125 + ( -27\(x^3\))
(\(\dfrac{1}{2}\)\(x\) - \(\dfrac{1}{5}\)y).(\(\dfrac{1}{4}\)\(x^2\) + \(\dfrac{1}{10}\)\(xy\) + \(\dfrac{1}{25}\)y2 = \(\dfrac{1}{8}\)\(x^3\) + (-\(\dfrac{1}{125}\)y3)
a) \(a^2+b^2+2ab+2a+2b+1=\left(a^2+2ab+b^2\right)+\left(2a+2b\right)+1\)
\(=\left(a+b\right)^2+2\left(a+b\right)+1=\left[\left(a+b\right)+1\right]^2=\left(a+b+1\right)^2\)
b) K phân tích dc.
x+15\(\le\)2x+3 \(\Leftrightarrow\) x-2x\(\le\)3-15 \(\Leftrightarrow\) -x\(\le\)-12 \(\Leftrightarrow\) x\(\ge\)12.
\(B=20152015.20152017=\left(20152016-1\right)\left(20152016+1\right)\)
\(B=\left(20152016-1\right)\left(20152016+1\right)=20152016^2-1< A\)
A>B