What is the simplified form of 7x^3 5x^2 x 6 8x^3 x^2 3?

To simplify the expression 7x³ × 5x² × 6 × 8x³ × x² × 3, we first need to multiply the coefficients and then add the exponents of the like terms.

First, let’s multiply the coefficients:

• 7 × 5 = 35
• 35 × 6 = 210
• 210 × 8 = 1680
• 1680 × 3 = 5040

Next, we can add the exponents of the like terms:

• From x³ and x³, we have: 3 + 3 = 6
• From x² and x², we have: 2 + 2 = 4

Adding all these together, we get:

• 6 from the first group of x terms
• 4 from the second group of x terms

This gives us a final exponent of x^{6 + 4} = x¹⁰.

Putting everything together, the simplified form of the expression is:

5040x¹⁰.