To solve this expression, we can use the properties of operations and rules for multiplying and dividing.
First, let's simplify the numerator:
(−35)×(516)×(712)÷(−316) = (−35)×(516)×(712)÷(−316)
Second, let's simplify the denominator:
(−316)×(−57) = 18012
Therefore, the expression simplifies to:
(−35)×(516)×(712)÷(−316)×(−57) = (−35)×(516)×(712)÷(18012)
To further simplify this expression, we can cancel out any common factors. However, there are no common factors in this case, so the expression remains:
(−35)×(516)×(712)÷(−316)×(−57) = (−35)×(516)×(712)÷(18012)
So, the expression is (−35)×(516)×(712)÷(18012).
Use the properties of operations and rules for multiplying and dividing to solve:
(−35)×(516)×(712)÷(−316)×(−57)
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