Question

(2/3 a²b³x) (3/4 a³ bx²)​

Answer 1

............................................

Answer 2

To multiply the two expressions (2/3 a²b³x) and (3/4 a³bx²), you can use the distributive property of multiplication over addition. Here's how you do it step by step:

(2/3 a²b³x) * (3/4 a³bx²)

Step 1: Multiply the constants (numbers): (2/3) * (3/4) = 6/12 = 1/2

Step 2: Multiply the 'a' terms: a² * a³ = a^(2+3) = a^5

Step 3: Multiply the 'b' terms: b³ * bx² = b^(3+2) = b^5

Step 4: Multiply the 'x' terms: x * x² = x^(1+2) = x^3

Now, combine all the results from steps 1 to 3:

(1/2) * a^5 * b^5 * x^3

So, the product of (2/3 a²b³x) and (3/4 a³bx²) is:

(1/2) a^5b^5x^3