The expression can be simplified as follows:
20a^2b^0c^−43a^15b^12c^0
Since any nonzero number raised to the power of 0 is equal to 1:
20a^2(1)c^−43a^15b^12(1)
Simplifying further:
20a^2c^−43a^15b^12
Since c^−43 is equal to 1/c^43:
20a^2(1/c^43)a^15b^12
Multiplying the variables with the same base:
20(1/c^43)a^(2+15)b^12
Simplifying the exponents:
20(1/c^43)a^17b^12
Therefore, the expression 20a^2b^0c^−43a^15b^12c^0 is equivalent to 20(1/c^43)a^17b^12.
Which expression is equivalent to
20a2b0c−43a15b12c0
for all values of a, b, and c where the expression is defined?
1 answer