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Vesnalui [34]
2 years ago
14

There are 26 students in William's math class. The mean height of the students is 160 cm, and the median height is 156 cm. The i

nterquartile range of the heights is 18 cm, and the mean absolute deviation of the heights is 4.6 cm.
Part A: Suppose the students in William's math class are listed in order from shortest to tallest. What is the difference between the height of the seventh student in the list and the height of the twentieth student in the list?

Part B: Suppose a new student joins William's math class, and his height is 160 cm. What is the mean height of students in the class with the additional student?

Please answer both parts for 50 points. :))
Mathematics
2 answers:
stiv31 [10]2 years ago
6 0

Answer:

To answer this question you will use the median height of 156 centimeters and the fact that there are 26 kids in the class to know that the median is not in the data set, therefore it breaks the data into two equal halves with 13 in each half.There would be 13 less or equal to the median height.

Step-by-step explanation:

Gwar [14]2 years ago
5 0

Answer:

There would be 13 less or equal to the median height.

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The factors are the variables whose levels are manipulated by the researcher. In this case, these would be the Mach score, classification and gender.

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3 years ago
Stephanie has an aquarium that is in the shape of a right rectangular prism, 50 centimetres long, 25 centimetres wide and 30 cen
Bess [88]
To solve this, we are going to use the volume formula for a rectangular prism: V=lwh
where 
V is the volume of the prism 
l is the length of the prism 
w is the width of the prism 
h is the height of the prism 

We are also using the volume of a sphere formula: V= \frac{4}{3}  \pi r^{3}
where 
V is the volume of the sphere 
r is the radius of the sphere 

Part A: Since she <span>wants a layer of marbles in the bottom of the tank about 5 centimeters deep, the height of this little rectangular prism will be 5 centimeters, so </span>h=5. Since the other measures of our little rectangular prism are the same as the aquarium, l=50 and w=25. Lets replace those values in our volume formula:
V=lwh
V=(50)(25)(5)
V=6250 cm^{3}
Now that we know that she wants to cover a volume of 6250 cm^{3} with marbles, lets find the volume of each marble.
We know that the diameter of each marble is 1 cm. Since the radius is of a sphere is half its diameter, r= \frac{1}{2} =0.5. Lets replace that value in our volume formula:
V= \frac{4}{3} \pi r^{3}
V= \frac{4}{3}  \pi (0.5)^{3}
V=0.52 cm^{3}
Now, let x the number of marbles she will need to cover a volume of 6250 cm^{3}:
0.52x=6250
x= \frac{6250}{0.52}
x=12019.23
Since we know that each bag of marbles has 500 marbles, we are going to divide the number of marbles she will need by the number of marbles in each bag:
\frac{12019.23}{500} =24.03

We can conclude that to fill a layer of 5 cm with marbles, she will need 24 bags of marbles.

Part B: We know that she already have 5 cm of her aquarium filled with marbles, and that she also added water <span>until it’s level is 3 centimeters below the top of the tank, so to find the height of this new rectangular prism, we are going to subtract 5 cm plus 3 cm from the original height of her aquarium:
</span>h=30-(5+8)
h=30-13
h=17cm
Since the other measures of our little rectangular prism are the same as the aquarium, l=50 and w=25. Lets replace those values in our volume formula:
V=lwh
V=(50)(25)(17)
V=21250cm^{3}
Remember that 1litre=1000cm^{3}. So:
(21250cm^3)( \frac{1litre}{1000cm^{3})} =21.25liters

We can conclude that there are 21.25 liters of water in the tank.
6 0
3 years ago
In a class of 42 students the number of boys is 2/5 of the girls . find the number of boys and girls
Ksju [112]
In plain and short, we simply divide 42 by (2+5) and distribute accordingly.

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Answer:

4

Step-by-step explanation:

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Answer:

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Step-by-step explanation:

3 0
3 years ago
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