the stem-and-leaf plot shows the height, in inches, of the players on two different basketball teams. How many players on each team are less than 70 inches tall? Heights of Players In inches Austin College Barton College Leaf Stem Leaf 6 7 8 8 9 6 4 6 8 1 1 2 6 7 1 1 1 3 4 5 1 8 2 (1 point) • Austin College, 4; Barton College, 6 • Austin College, 5; Barton College, 7 • Austin College, 5; Barton College, 3 • Austin College, 9; Barton College, 9 my answer is C check my work plz

When posting a question, do not just copy and paste without reading the post before and after.
Major reformatting could occur, and has occurred in this case.

Please separate the stems and leaves from each other,
For example,
leaves 1: (4,6,7,9),(2,4),(1,3)
stem : 1,2,3
leaves 2: (4,8,9),(5,8,9),(2,3)

...no...

What do you mean no

Instead, people that've already completed the test should answer this specific test correctly. No one has directly answered anything, which could lead to misunderstanding and some could accidentally turn in the wrong answer. Thank you for understanding.

The answer is C

frick idk

so the answer is Austin College, 5; Barton College, 3?

Yes, that is correct.

ok

Is there anything else you need help with?

yes

What else do you need help with?

which survey question is biased?

A."should the President of the United states serve a six-year term?"
B."Which meal-breakfast,lunch,or dinner-is your favorite meal of the day?"
C."During which month do you prefer to go on vacation?"
D."Do you prefer white bread or healthy,whole-wheat bread?"

The survey question that is biased is D. "Do you prefer white bread or healthy, whole-wheat bread?" as the question implies that the white bread is not healthy, while whole-wheat bread is the healthy option.

thank you

You're welcome! Do you have any other questions I can help with?

No

Alright! Feel free to ask if you have any questions in the future. Have a good day!

Game wardens use experiments to help determine the number of fish in lake suppose 80 fish are caught tagged in released back into the lake two weeks later 120 fish are caught three of which are found to have tags using this information estimate the number of fish in the lake
.

This problem can be solved using a proportion. The proportion can be set up as:

number of fish with tags in the second sample / total number of fish in the second sample = number of tagged fish in the lake / total number of fish in the lake

Substituting the values we have:

3/120 = x/total number of fish in the lake

Solving for x, we get:

x = (3/120) * total number of fish in the lake
x = 0.025 * total number of fish in the lake

Using the number of fish tagged in the first sample, we can set up another proportion:

number of fish tagged in the first sample / total number of fish in the lake = number of fish tagged in the second sample / total number of fish caught in the second sample

Substituting the values we have:

80/total number of fish in the lake = 3/120
total number of fish in the lake = 3,200

Therefore, the estimated number of fish in the lake is 3,200.

The list shows the final exam grades from Mr. Gold math class make a stem and leaf plot for the data 66,98, 92,91, 69,55, 53, 90, 67,74, 57,58, 6059, 86,92, 63,55, 51,84

Here's the stem-and-leaf plot for the given data:

```
Stem | Leaf
-----|-----
5 | 3 5 5 7 8 9
6 | 3 6 7 9
7 | 4
8 | 4 6 6
9 | 0 1 2 2 8
```

Hope this helps!

Katie surveyed people at a grocery store. She wanted to find out which animals were their favorite pets. She asked people she surveyed which animal. They thought was the least expensive to feed. The results are shown in the bar graph below.

I'm sorry, it seems there is no attachment or image for me to reference. Could you please provide more information or try attaching the image again?

For a school project, I was surveyed several male students in her class, determine whether there is a relationship between the heights and weights, which scatterplot represents the data displayed in the table below

I'm sorry, but there is no table or data provided for me to reference. Could you please provide the table or data so I can assist you properly?

Jamal sound the mean hourly wage of employees of his company using the data in the table in a report he stated the typical salary as a company in about 23 per hour. How old is misleading

Without the table or data, it's difficult to determine how Jamal's statement is misleading. However, if Jamal calculated the mean hourly wage and stated it as a typical salary, then this could be misleading because the mean is not always a good representation of the typical salary. Depending on the distribution of wages, the median or mode may be a more accurate representation of the typical wage. It's important to consider the measures of central tendency along with other factors like the spread and shape of the distribution to get a better understanding of the data.

What is the best display for the list a number of tornadoes in the United States each year if you won’t be able to identify the mode

A histogram is the best display for the list of the number of tornadoes in the United States each year if you won't be able to identify the mode. A histogram displays the frequency of occurrences in intervals or bins. It helps to see the distribution of data and is especially useful when looking for outliers or patterns. Thus, a histogram can still show the distribution of the number of tornadoes each year, even if the mode is not identified.

You are serving students to find out their opinion on quality of food served in the school cafeteria you decide to pull only those students who buy hot lunch on a particular day is your simple, random explain

No, choosing only those students who buy hot lunch on a particular day is not a simple random sample because it does not give every student in the population an equal chance of being selected. Instead, it's an example of convenience sampling, where only the individuals that are easily accessible are included in the sample. This can lead to biased results if those who buy hot lunch have different opinions compared to those who do not buy hot lunch or bring their own food, for example. A better approach would be to randomly select the students from the entire population of students who eat at the school cafeteria, ensuring that every student has an equal chance of being selected.