Answer:
a. Yes
b. VT
c. Segment RQ
Step-by-step explanation:
a. Find the slope of RS and UV
Slope = rise/run
Slope of RS = rise/run = RQ/QS
Slope of RS = 6/6
Slope of RS = 1
Slope of UV = rise/run = UT/TV
Slope of UV = 3/3
Slope of UV = 1
Thus, TS and UV have equivalent slopes
b. Slope of VT:
VT is an horizontal line.
It has no rise. But only run.
Therefore, it's rise = 0, while run = VT = 3
Slope of VT = rise/run = 0/3
Slope of VT = 0
c. Vertical lines have undefined slope.
Segment RQ is vertical line and therefore has an undefined slope.
RQ has rise but no run.
Thus:
Rise = 6
Run = 0
Slope of Segment RQ = 6/0 (this can't divide)
Therefore, slope of Segment RQ is undefined.
Answer:
1. 25%
2. 0.40
3. 
4. 
Step-by-step explanation:
Solve each individually;

25% = 

Answer:
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Step-by-step explanation: vbhnjhbvfcdfgtyhujiuhygvfcdcfvgh
Answer:
It can be used the confidence interval to check the idea.
The confidence interval tells us that the real mean is expected to be between 40.2 and 40.4, with a 95% of confidence.
We can conclude that the mean diameter has moved away from the target value.
Step-by-step explanation:
A method to determine wether the mean diameter has moved away from the target is to calculate a confidence interval over the mean.
This would let us know if the real mean diameter could be 40 mm or not.
If the confidence interval does not include the value 40 mm, we can claim that the mean diameter has moved from the target value.
We will calculate a 95% confidence interval (CI), for which the z-value is z=1.96.
The margin of error is:

Then, the upper and lower limits of the CI are:

The confidence interval tells us that the real mean is expected to be between 40.2 and 40.4, with a 95% of confidence.
We can conclude that the mean diameter has moved away from the target value.