Answer:
The expression NOT equivalent to a³b³ is
⇒ B
Explanation:
Let us revise some rules of exponents



let us solve the question
∵ (a²b)(b²a) = a² × a × b × b²
∵ a² × a × b × b² =
×

∴ a² × a × b × b² = a³ × b³
∴ (a²b)(b²a) = a³b³
∵
have mo multiplication or division operations
∴ We can not add the powers or subtract them
∴
≠ a³b³
∴ The expression NOT equivalent to a³b³ is