Answer:
3 and 7
Step-by-step explanation:
The mode(s) of a data set are the numbers which appear most often. In this set, 3 and 7 both appear twice so they are both modes of the data set.
Answer:
see attached
Step-by-step explanation:
GeoGebra conveniently computes the point coordinates of the reflected points. In the attached, the reflections are done in the order listed in the table, so A' is reflected across x; A'₁ is reflected across y; A'₂ is reflected across y=x, and A'₃ is reflected across y=-x. The same notation is used for the other points. The values are listed in order, so you can copy them down the column in your table.
Answer: The initial number of transactions is neither an independent nor a dependent variable.
Step-by-step explanation:
Here, The initial number of transactions that took place in the first hour of day is 10 and the number of transactions doubles every hour after that.
If x represents the number of hours and y represents Number of transaction after x hours.
Therefore, The function which represents the situation is,

Where x is independent variable, while y is dependent variable.
Since initially x=0, y=10 which is the initial transaction.
And, there is not any impact on the value of 10 by changing the values of x or y, Also 10 is not a variable( because it is a constant value)
Therefore neither it is dependent variable nor it is independent.
Answer:
784 cm
Step-by-step explanation:
7*8=56
24*8=192
24*7=168 168*2=336
=25 25*8 = 200
56+192+336+200=784
Answer:
C - f(t) = 4(t − 1)^2 + 2; the minimum height of the roller coaster is 2 meters from the ground.
Step-by-step explanation:
Here we're asked to rewrite the given equation f(t) = 4t^2 − 8t + 6 in the form f(t) = a(t - h)^2 + k (which is known as the "vertex form of the equation of a parabola.") Here (h, k) is the vertex and a is a scale factor.
Let's begin by factoring 4 out of all three terms:
f(t) = 4 [ t^2 - 2t + 6/4 ]
Next, we must "complete the square" of t^2 - 2t + 6/4; in other words, we must re-write this expression in the form (t - h)^2 + k.
(To be continued)