Answer:
Mean = 174
Median = 165
Mode = 150
Range = 100
Mid-range= 165-150= 15
1) only few population of the celebrities have high net-worth
2) very low precision as their is a wide range in the variation of their net worth
Step-by-step explanation:
250 200 185 175 165 165 150 150 150 150
Arranged in ascending order =
150 150 150 150 165 165 175 185 200 250
Mean = (150+ 150 +150 +150 +165 +165 +175+ 185 +200 +250)/10
Mean = 1740/10
Mean = 174
Median =( 165+165)/2
Median = 165
Mode = 150
Range = 250-150
Range = 100
Mid-range= 165-150= 15
1) only few population of the celebrities have high net-worth
2) very low precision as their is a wide range in the variation of their net worth
Given:
The height, in feet, of each rocket at t seconds after launch is given by the polynomial equations:
Rocket A:
Rocket B:
To find:
The equation to find the "difference" in height of Rocket A and Rocket B.
Solution:
The difference in height of Rocket A and Rocket B is:
Difference = Height of Rocket A - Height of Rocket B
Therefore, the difference in height of Rocket A and Rocket B is .
Answer:
Step-by-step explanation:
<em>Hey there!</em>
<u>Given</u>
To single out x we multiply everything by 5, since 5 is being divided by x.
5 * 3 = 15
1 * 4 = 4
<em><u>Ans =</u></em>
<em>Hope this helps :)</em>
1. In the metric system of the SI unit meters, 1 meter is equal to 1,000 millimeter. So, the conversion solution is as follows:
254 mm*(1 m/1,000 mm) = 0.254 m
2. The perimeter of a rectangle is equal to
P = 2L + 2W
where
L is the length
W is the width
Since the l<span>ength of a rectangle is one unit shorter than one-sixth of the width, x, the equation would be
W=x
L = 1/6x - 1
Substituting,
P = 2(1/6x - 1) + 2x
P = 1/3x - 2 + 2x
P = 7/3x - 2
3. The given data is 2 parts per second. To determine the parts per shift, we apply the dimensional analysis approach. The solution is as follows:
(2 parts/second)*(3,600 s/1 h)*(10 h/shift) = 72,000 parts per shift</span>
Class F=36.6666666667%
class E=33.3333333333%
class H=41.6666666667%
class G=<span>32%</span>