\frac36288006 \cdot 120 \cdot 2 = \frac36288001440 = 2520 - DNSFLEX
Solving the Equation: Why 3628800 ÷ (6 × 120 × 2) = 2520
Solving the Equation: Why 3628800 ÷ (6 × 120 × 2) = 2520
Have you ever encountered a complex fraction and wondered how to simplify it quickly? Let’s break down a classic math problem step by step to reveal how window dressing the expression leads neatly to 2520.
Understanding the Context
The expression in focus is:
\[
\frac{3628800}{6 \cdot 120 \cdot 2} = \frac{3628800}{1440} = 2520
\]
At first glance, this fraction might look intimidating due to large numbers and multiplication in the denominator. But with some strategic simplification, the solution becomes clear and fast.
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Key Insights
Step 1: Understand the Denominator
Start by simplifying the denominator:
\[
6 \cdot 120 \cdot 2
\]
Multiply the constants step by step:
- First, compute \(6 \ imes 2 = 12\)
- Then multiply by 120:
\[
12 \ imes 120 = 1440
\]
So, the entire denominator simplifies neatly to 1440. Now the expression becomes:
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\[
\frac{3628800}{1440}
\]
Step 2: Divide 3,628,800 by 1440
Instead of brute-force division, simplify using factorization or known value insights.
Notice that:
\[
3628800 = 7! = 7 \ imes 6 \ imes 5 \ imes 4 \ imes 3 \ imes 2 \ imes 1 = 5040 \ imes 720
\]
But more directly, observe:
\[
\frac{3628800}{1440} = \frac{3628800 \div 10}{1440 \div 10} = \frac{362880}{144}
\]
Still large—but now compare with familiar factorials or multiples:
Alternatively, recognize that:
\[
\frac{7! \ imes 7}{1440} \quad \ ext{is indicator of permutations or combination calculations}
\]
Yet, straight numeral division confirms: