Question

rewrite without parentheses.
( 5w x^{3}(6x^{6} + 2w^{5} - 3) )
simplify your answer as much as possible.

Explanation:

Step1: Distribute \(5vx^{3}\) to each term inside the parentheses.

For the first term: \(5vx^{3} \times 6x^{6} = 5\times6\times v\times x^{3 + 6} = 30vx^{9}\)
For the second term: \(5vx^{3} \times 2v^{5} = 5\times2\times v^{1+5}\times x^{3} = 10v^{6}x^{3}\)
For the third term: \(5vx^{3} \times (-3) = -15vx^{3}\)

Step2: Combine the simplified terms.

The expression becomes \(30vx^{9}+10v^{6}x^{3}-15vx^{3}\)

Answer:

\(30vx^{9} + 10v^{6}x^{3}-15vx^{3}\)