5. Nезнayka came up with an entertainment for himself. He writes on the board an expression

$$
((((0 \ldots) \ldots) \ldots .) \ldots) \ldots)
$$

where the number of parentheses he chooses at his discretion. Then, instead of each ellipsis, he inserts a plus or multiply sign and a natural number from 1 to 9, with each number used no more than once, and then calculates the value of the resulting expression. For example, he can write such an expression:

$$
(((0+2) \cdot 3)+8)=14
$$

or such

$$
(((((((0 \cdot 7)+3)+4)+1) \cdot 2) \cdot 5) \cdot 6)+9)=105
$$

or such

$$
((((((0+3) \cdot 9) \cdot 8)+7) \cdot 6) \cdot 4)+5)=5357
$$

But he cannot write

$$
(((((0+7) \cdot 3)+4) \cdot 7)+5)
$$

because the number 7 is used twice here.

Nезнayka wants to write an expression that, when evaluated, results in 2015. Help him do this.
Answer. One of the possible answers: $(((((0+3)+2) \cdot 8)+4) \cdot 9)+7) \cdot 5)=2015$

Solution.

Criteria.

$(-)$ Incorrect answer.

$(-$.

$(-/+)$

$(+/ 2)$

$(+/-)$

(+.) It is clear from the solution that the author understood the correct answer, but there is a typo in the answer itself.

$(+)$ Correct answer.