Question

Please help me to simplify without a negative exponent:
(b^3 c^1/4)^-4/5

Answer 1

what do you mean? are you solving for a specific variable or anything?

Answer 2

I am simplifying a quadratic formula. If I multiply ^-1/4 by the exponents in the parentheses I got: 1/5b^12c

Answer 3

\[(b^{3}c ^{1/4})^{-4/5}\]
im sorry i still dont follow what you are asking there is a couple ways you can manipulate it i believe

Answer 4

The question is asking me to simplify a quadratic expression by multiplying and to solve without using negative exponents in the answer.

(b^5/3 c^-1/2)^3

Answer 5

\[a^{-n} = \frac{1}{a^n}\]

\[\frac{1}{a^{-n}}= a^n\]

Answer 6

\[(b^{3} c^{1/4})^{-4/5}\] Multiply all the exponents inside by the -4/5:
\[b^{-12/5} c^{-1/5}\] To eliminate the negative exponents move both terms into the denominator:
\[\frac{ 1 }{ b^{12/5} c^{1/5} }\]

Answer 7

I was close! Here is your medal.