Use the Binomial Theorem to find the binomial expansion of the expression. (s – 5v)5 (1 point) Responses s5 – 5s4v + 10s3v2 – 10s2v3 + 5sv4 – v5 s 5 – 5 s 4 v + 10 s 3 v 2 – 10 s 2 v 3 + 5 sv 4 – v 5 s5 + 125s4v – 1250s3v2 + 6250s2v3 – 15625sv4 + 15625v5 s 5 + 125 s 4 v – 1250 s 3 v 2 + 6250 s 2 v 3 – 15625 sv 4 + 15625 v 5 s5 – 25s4v + 250s3v2 – 1250s2v3 + 3125sv4 – 3125v5 s 5 – 25 s 4 v + 250 s 3 v 2 – 1250 s 2 v 3 + 3125 sv 4 – 3125 v 5 s5 – 25s4 + 250s3 – 1250s2 + 3125s – 3125
The correct binomial expansion of the expression (s - 5v)^5 is:
s^5 - 25s^4v + 250s^3v^2 - 1250s^2v^3 + 3125sv^4 - 3125v^5
Therefore, the closest response is: s5 - 25s4v + 250s3v2 - 1250s2v3 + 3125sv4 - 3125v5