3、Given $2014=\left(a^{2}+b^{2}\right) \times\left(c^{3}-d^{3}\right)$, where $\mathbf{a} 、 \mathbf{b} 、 \mathbf{c} 、 \mathbf{d}$ are four positive integers, please write a multiplication equation that satisfies the condition: $\qquad$
【Answer】The answer is not unique
Analysis: $2014=1 \times 2014=2 \times 1007=19 \times 106=38 \times 53$
One of the solutions is $2014=\left(5^{2}+9^{2}\right) \times\left(3^{3}-2^{3}\right)$