Answer:
The answer to your question is: 4x³ - 6x² + 8x
Step-by-step explanation:
see the picture
The value would be zero (0) bcuz if all ends up being 0 no matter how many zeros then yes it would be 0 as the value
Answer:
C. There isn't much evidence to support a conclusion that the presence of carpet is associated with an increase or decrease in the mean bacterial concentration of air.
Step-by-step explanation:
A. There are outliers in these data, so we can't rely on the two-sample t test.
There are no outliers, as the seven rooms for both sample have similar size and function.
B. This test is unreliable because the populations we're sampling from are heavily skewed.
We don't know if the populations are heavily skewed, but this effect should be appeased by the sampling.
C. There isn't much evidence to support a conclusion that the presence of carpet is associated with an increase or decrease in the mean bacterial concentration of air.
Correct conclusion, as the P-value is surely greater than the significance level (usually 0.10 at most).
D. There is fairly strong evidence to support a conclusion that the presence of carpet is associated with an increase or decrease in the mean bacterial concentration of air.
There is no evidence as the P-value is greater than the significance level.
Answer:
PART 2,4,6 are not solvable since they do not have any number
Part 1
1 = 61
2 = 119
3 = 61
4 = 119
5 = 61
6 = 119
7 = 61
8 = 119
Part 3
1 = 128
2 = 52
3 = 128
4= 52
5 = 128
6 =52
7 = 128
8 =52
Part 5
1 = 135
2 = 45
3 = 135
4 = 45
5= 135
6= 45
7=135
8= 45
The moment of inertia about the y-axis of the thin semicircular region of constant density is given below.

<h3>What is rotational inertia?</h3>
Any item that can be turned has rotational inertia as a quality. It's a scalar value that indicates how complex it is to adjust an object's rotational velocity around a certain axis.
Then the moment of inertia about the y-axis of the thin semicircular region of constant density will be

x = r cos θ
y = r sin θ
dA = r dr dθ
Then the moment of inertia about the x-axis will be

On integration, we have

Then the moment of inertia about the y-axis will be

On integration, we have

Then the moment of inertia about O will be

More about the rotational inertia link is given below.
brainly.com/question/22513079
#SPJ4