\((x+3y)^2\\=x^2+2\cdot x\cdot3y+(3y)^2\\=x^2+6xy+9y^2\\---\\(x-5xy)^2\\=x^2-2\cdot x\cdot5xy+(5xy)^2\\=x^2-10x^2y+25x^2y^2\)
\((5+9y)^3\\=5^3+3\cdot5^2\cdot9y+3\cdot5\cdot(9y)^2+(9y)^3\\=125+675y+1215y^2+729y^3\\---\\(6x-7xy)^3\\=(6x)^3-3\cdot(6x)^2\cdot7xy+3\cdot6x\cdot(7xy)^2-(7xy)^3\\=216x^3-756x^3y+882x^3y^2-343x^3y^3\)