Answer:
Step-by-step explanation:
Here is the complete question
The number of students treated per month has been recorded for the last 60 months. Which type of graph would allow us to quickly see how many months between 100 and 200 students were treated
A) box plot
B)dot plot
C)historgram
An histogram is a bar-like graph used to represent numerical data. On the x-axis the range of data being described is given and on the y-axis, the frequency is provided.
The x-axis would show the range of 100 - 200 that were treated
a box plot displays numerical data using their quartiles
A dot plot is display of data using dots
Answer:
1.6%
Step-by-step explanation:
The probability he makes a throw is .25
P(1st throw) =.25
P (2nd throw) =.25
P(3rd throw) = .25
P(make 1, then make 2, then make 3) = .25*.25*.25 =.015625
Changing to percent form = 1.5625%
To the nearest tenth percent
1.6%
Dylan's water bottle has a greater capacity. There are 1,000 Milliliters in a Liter. So Dylan's water bottle holds 400ml more.
Answer:
Blue Marlin.
Step-by-step explanation:
In any data set, mean tells about the central tendency of the data. It actually tells the average of the data. On the other hand, standard deviation tells about the spread of the data. It actually tells to what extent the observational values revolve around the mean. Mean is not a good summary statistic of any data since it does not convey the complete information. In order to understand the spread of the data, standard deviation is calculated. The smaller the standard deviation, smaller the spread of the data. It has to be kept in mind that mean has nothing to do with the spread of the data. Smaller the standard deviation, smaller the spread. In this case, lowest standard deviation is of Blue Marlin, which is 1.97. Rest of the standard deviations are larger. This means that Blue Marlin has the smallest spread!!!
Answer:
The probability is 0.97
Step-by-step explanation:
In this question, we are concerned with calculating the probability of a student spending time reading or watching TV.
To calculate this, we simply use a direct mathematical formula.
P( of spending time reading or watching tv) = P(of spending time reading) + P(spending time watching Tv) - P( of spending time watching Tv and reading)
From the question, we identify the probabilities as follows;
P(spending time reading) = 0.1
P(of spending time watching Tv) = 0.9
P(of spending time watching Tv and reading) = 0.03
Now, plugging these values, we have
P( of spending time reading or watching Tv) = 0.9 + 0.1 -0.03
= 1-0.03 = 0.97