What is it called when you want to find the average distance that the given data points are from the Mean?
What is Mean Absolute Deviation (MAD)
How do you find the volume of a cylinder? (formula)
What are the Units to the power of?
What is V=B(pi*r*^2)h
Units^3
Describe the formula for finding the total surface area of a rectangular prism
What is SA= ph+2B
(2l + 2w)(h)+2(l*w)
What are the four types of Transformations? What is the difference between the image labeled A and the other image A' on a graph?
What is Reflection, translation, rotation, and dilation. image A shows the original image and image A' is the image after translation.
What is another word for trend line?
what is a linear line (straight line)
The speed times of 7 track girls minutes per mile are listed below. What are the first two steps I need to do in order to find the MAD of the data points? Include solutions.
6.5, 6.2, 7.3, 7, 6.5, 5.9,7.1
What is first add all the times and then divide by the number of data points (7) to find the mean?
when you add you get 46.5
when you divide by 7, you get 6.6
50point BONUS: Have you successfully found the MAD, for this question? Why?
Find the volume of a cylinder with radius 3 and the hight of 6cm? round to the nearest whole number
What is 170 cm cubed
Find the surface area of a rectangular prism with length of 6, width of 4, and height of 11 feet.
What is SA = 268 feet squared
What kind of Transformation occurred?
A(3,-2) -> A' (3, 2)
what is reflection over the x-axis
Draw a constant, strong, scatter plot with an identified trend line at y=3.
What is graph should start at (0,3), horizontal line, dots closely placed together along the trend line?
What are the steps to find the Mean Absolute Deviation?
What is:
Step 1- find the mean of the data (add all then divide by the number of data points)
step 2- find the distance (only keep positive difference) subtract each point from the mean
Step 3- find the mean of the distances found in step 2 (find the mean of the new list of numbers)
How many cones, if any, fit into a cylinder, if both objects have the same height and base measurements?
What is 3.
Find the surface area of a rectangular prism with l = 3.5, w = 2.7, and h = 1.9 inches.
What is SA = 42.46 inches squared
What is the scale factor of the following image if the number went from AB 27in to A'B' 9in.
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
What is SF= 1/3
Based on the equation y= 15x + 45, predict what the x will be when y is 60. draw a graph and plot the predicted dot.
What is x=1, point plotted at (1,60)
The list shows the heights of 6 students in inches.
63, 70, 68, 73, 58, 67.
What is the mean absolute deviation from these numbers
What is 4.
Create a valid equation to solve for the volume of the cylinder. ( do not solve/ plugin values)

What is: V= (pi*5^2)(13)
Find the lateral surface area of a cube with a side length of 7 yards.
What is LA= 196 yards^2
Abby and Mike entered the 8th-grade dance competition. they have been practicing all day, each following each other's moves. if Abby starts off at (0.0) and Mike at (-2,1). Where will Abby' and Mike' be if they each translated up 2 tiles and left 5 tiles on the graph? state the new order pairs.

What is Abby' (-5,2), Mike' (-7, 3)
What are the characteristics of a non-linear, no correlation scatter plot?
Give an example of a situation that the set of data has no affect on the other.
What is dots all spread apart, no straight trend line?
for example, variables must be independent of each other
Israel likes to skipping rocks by the pond. lately, he has been recording how many times the rock skips through the water. below are the amounts. What is the average distance each amount of times the rock skipped from the mean?
5, 6, 4, 6, 3, 7
what is 1.2
Debby is planning to have helium balloons for her 14th birthday party this Saturday. She read online that 30068.62 in^3 had enough helium to fill all of her 15 balloons. She needs to know how many cylinders shaped helium filled tanks to buy if one tank has the measurements of r= 8in and a h=10in.
<img class="fr-fic fr-dib" 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
What is 2 tanks
Find the lateral and total surface area of the prism
what is lateral: 104 in^2
What is total: 164 in^2
Adam is a 15-year-old student, he has been practicing how to drive for a while now because he wants to pass his drivers test on his first try. He hasn't quite mastered parallel parking. his mom has made him a list that will help him park. if Adam starts at A(-6,4), and the parking spot is represented by a line from P (2,1)-> Q (5,1), will Adam (A') make be successful at parallel parking if he follows the list? draw the graph and label. state the ordered pair.
1st rotate 180 degrees clockwise
2nd drive up 4, left 3
3rd drive up 1 and park
What is yes, A' (3, 1) in the parking spot.
Rachels has to read 360 pages from a book for her reading comprehension test next week. she figures that the more pages she reads per night, the lest days it will take her to finish the book. if Rachel reads roughly 30pages per night, predict about how many days it will take her to complete her reading. create a scatter plot and write the correct equation.
What is x= 12, 0=-30x+360
the graph starts at 360 and has a negative slope.