2а⁵ b²×ba³

To solve the expression 2a⁵ b² × ba³, we can simplify it using the laws of exponents.

First, let's simplify the variables with the same base. We have:

ba³ × b²

To multiply variables with the same base, we add the exponents of the variables. In this case, we add 3 and 2:

ba³ × b² = ba^(3+2) = ba⁵

Now, we have:

2a⁵ × ba⁵

We can multiply the coefficients and the variables separately:

2 × a⁵ × ba⁵ = 2a⁵ba⁵

Finally, combining like terms, we get the simplified expression:

2a⁵ba⁵