To apply the property of integer exponents, we can rewrite the expression as follows:
4^0.5^-2/(-2)^-3
= (1/4^2)/(-1/2)^3
Now, let's simplify this expression:
= (1/16)/(-1/8)
= 1/16 * -8/-1
= -8/16
= -1/2
Therefore, the simplified fraction with no remaining exponents is -1/2.
Apply the property of integer exponents to generate equivalent expression to 4^0.5^-2/(-2)^-3with only positive exponents then solve the expression. Your answer will be a simplified fraction with no remaining exponents
3 answers
the question is written wrong, since exponents associate to the right. It should have been
(4^0.5)^-2/(-2)^-3
= 2^-2 * (-2)^3
= -2
(4^0.5)^-2/(-2)^-3
= 2^-2 * (-2)^3
= -2
Apologies for the misunderstanding. You are correct.
Taking into account the proper order of operations for exponentiation:
(4^0.5)^-2/(-2)^-3
= (2^-2) * (-2)^3
= (1/2^2) * (-8)
= (1/4) * (-8)
= -8/4
= -2
Therefore, the simplified fraction with no remaining exponents is -2.
Taking into account the proper order of operations for exponentiation:
(4^0.5)^-2/(-2)^-3
= (2^-2) * (-2)^3
= (1/2^2) * (-8)
= (1/4) * (-8)
= -8/4
= -2
Therefore, the simplified fraction with no remaining exponents is -2.