To find the product of \( 785 \times 94 \), we can use the distributive property of multiplication. Here's how to solve it step by step:
### Step 1: Rewrite 94
We can express 94 as \( 100 - 6 \). So, we rewrite the multiplication:
\[
785 \times 94 = 785 \times (100 - 6)
\]
### Step 2: Apply the Distributive Property
Using the distributive property, we can break this down into two separate multiplications:
\[
785 \times (100 - 6) = 785 \times 100 - 785 \times 6
\]
### Step 3: Calculate \( 785 \times 100 \)
Now, we calculate \( 785 \times 100 \):
\[
785 \times 100 = 78500
\]
### Step 4: Calculate \( 785 \times 6 \)
Next, we calculate \( 785 \times 6 \):
\[
785 \times 6 = 4710
\]
### Step 5: Subtract the two results
Now, we subtract the result of \( 785 \times 6 \) from \( 785 \times 100 \):
\[
78500 - 4710 = 73790
\]
### Final Answer
Thus, the product \( 785 \times 94 \) is:
\[
\boxed{73790}
\]
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