Given that 3x^2-3x+2 find each of the following. a) g(0) b) g() c) g() d) g(x) e) g(1t)
1 answer:
The resulting values and function are 2, 8, 20, 3x^2+3x + 2 and 3t^2-9t+8
<h3>Functions and values</h3>Given the following equation expressed as;
f(x) = 3x^2-3x+2
We are to find the following function;
a) g(0) = 3(0)^2-3(0) + 2
g(0) = 2
b) g(-1) = 3(-1)^2-3(-1) + 2
g(-1) = 3+3+2
g(-1) = 8
c) g(3)= 3(3)^2-3(3) + 2
g(3) = 27-9+2
g(3) = 20
d) g(-x) = 3(-x)^2-3(-x) +2
g(-x) = 3x^2+3x + 2
e) g(1-t) = 3(1-t)^2-3(1-t) + 2
g(1-t) = 3(1-2t+t^2)-3t+3 + 2
g(1-t) = 3-6t+3t^2-3t+5
g(1-t) = 3t^2-9t+8
Hence the resulting values and function are 2, 8, 20, 3x^2+3x + 2 and 3t^2-9t+8
Learn more on functions and values here; brainly.com/question/6561461
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Answer:
115.3 hertz
Step-by-step explanation:
For either interval, the value of the sample mean is given by the average of the lower and upper bound of the confidence interval. Since both intervals were constructed by using the same sample, both values should be equal.
For the first interval:
For the second interval: