Question

3. Change \frac{2x^{-2}y}{3z^0} to expression with positive exponent. a. \frac{2y}{3x^2} b. \frac{2x^2y}{3} c. \frac{2xy}{3} d. 2xy 4. Simplify $(a^2b^3)(a^5b^4)$.

          3. Change \frac{2x^{-2}y}{3z^0} to expression with positive exponent.
a. \frac{2y}{3x^2}
b. \frac{2x^2y}{3}
c. \frac{2xy}{3}
d. 2xy
4. Simplify $(a^2b^3)(a^5b^4)$.

3. Change (2x^-2y)/(3z^0) to expression with positive exponent.
a. (2y)/(3x^2)
b. (2x^2y)/(3)
c. (2xy)/(3)
d. 2xy
4. Simplify (a^2b^3)(a^5b^4).

Added by Christopher W.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Manisha Sarker

Step 1

(a^5 * b) can be rewritten as a^(5+1) * b, which simplifies to a^6 * b. Now, we can substitute this simplified expression back into the original expression: a^b * (a^6 * b) Show more…

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