To determine which of the given expressions results in 1, we need to analyze each option:
-
3(8^0):
- \(8^0 = 1\).
- Thus, \(3(8^0) = 3(1) = 3\).
-
13 - (7.42)^0:
- \((7.42)^0 = 1\).
- Thus, \(13 - 1 = 12\).
-
50 + 90 (5^0 + 9^0):
- \(5^0 = 1\) and \(9^0 = 1\).
- Thus, \(5^0 + 9^0 = 1 + 1 = 2\).
- Then, \(50 + 90(2) = 50 + 180 = 230\).
-
(-2.97)^0:
- \((-2.97)^0 = 1\).
Among the expressions, the ones that yield 1 are:
- (7.42)^0 results in 1, but then it's subtracted in the second expression.
- (-2.97)^0 = 1.
Thus, the expression that is specifically developed to equal 1 is (−2.97)^0.
To summarize, the correct response based on your question aims at achieving the result of 1 is:
(−2.97)^0.