Respuesta :
You would use distribution
The answer is
50w^7 + 40w^4 - 20w^2
The answer is
50w^7 + 40w^4 - 20w^2
The first step for solving this expression is to multiply each term in the parenthesis by 10w.
10w × 5[tex] w^{6} [/tex] + 10w × 4w³ - 10w × 2w
Calculate the product of 10w × 5[tex] w^{6} [/tex]
50[tex] w^{7} [/tex] + 10w × 4w³ - 10w × 2w
Calculate the product of 10w × 4w³
50[tex] w^{7} [/tex] + 40[tex] w^{4} [/tex] - 10w × 2w
Lastly,, calculate the final product of -10w × 2w
50[tex] w^{7} [/tex] + 40[tex] w^{4} [/tex] - 20w²
Since you cannot simplify any further,, the correct answer to your question will be 50[tex] w^{7} [/tex] + 40[tex] w^{4} [/tex] - 20w².
Let me know if you have any further questions
:)
10w × 5[tex] w^{6} [/tex] + 10w × 4w³ - 10w × 2w
Calculate the product of 10w × 5[tex] w^{6} [/tex]
50[tex] w^{7} [/tex] + 10w × 4w³ - 10w × 2w
Calculate the product of 10w × 4w³
50[tex] w^{7} [/tex] + 40[tex] w^{4} [/tex] - 10w × 2w
Lastly,, calculate the final product of -10w × 2w
50[tex] w^{7} [/tex] + 40[tex] w^{4} [/tex] - 20w²
Since you cannot simplify any further,, the correct answer to your question will be 50[tex] w^{7} [/tex] + 40[tex] w^{4} [/tex] - 20w².
Let me know if you have any further questions
:)