How do you simplify #-(2/3)^4#? Algebra Exponents and Exponential Functions Exponential Properties Involving Products 1 Answer anor277 Nov 17, 2016 #-(2/3)^4# #=# #-16/81# Explanation: #-(2/3)^4# #=# #-1xx(2/3)^4# #=# #-1xx2^4/3^4# #=# #-1xx16/81=-16/81#. Had the problem been written #(-2/3)^4#, the the answer would be #16/81#, but the brackets and the normal order of algebraic operations dictate a NEGATIVE answer. Answer link Related questions What is the Exponential Property Involving Products? How do you apply the "product of powers" property to simplify expressions? What is an exponent and exponential notation? What is the difference between #-5^2# and #(-5)^2# ? How do you write 3(-2a)(-2a)(-2a)(-2a)# in exponential notation? How do you simplify #2^2 \cdot 2^4 \cdot 2^6#? How do you simplify #(4a^2)(-3a)(-5a^4)# using the product of powers property? How do you simplify #(-2xy^4z^2)^5#? How do you apply the exponential properties to simplify #(-8x)^3(5x)^2#? How do you write the prime factorization of 280? See all questions in Exponential Properties Involving Products Impact of this question 1671 views around the world You can reuse this answer Creative Commons License