Answer:
independent is the y value or the value that changes at a steady rate no matter what, the dependent variable or x is the variable that is subject to change and is dependent on the y value to find a pattern
Step-by-step explanation:
Answer:
The equation of the parabolic function is :

Step-by-step explanation:
The standard equation of a parabola is given by:

where
represents the vertex of the parabola.
From the graph shown in figure we can find the vertex of the parabola which is the minimum point of parabola and lies st point 
So, we can say:

Plugging in the values of vertex in standard equation of parabola,

Simplifying the equation:

We can find value of
by plugging in a point from the graph.
Using point (0,-2) which lies on graph.
Plugging in the given point.


Adding 3 to both sides.


∴ 
Plugging in
, the equation of parabola can be written as:

Answer:

Step-by-step explanation:
Given:
Fixed salary earned by Jeanette per week = 
Additional amount earned by her for each sign she sells = 
To find: linear equation which represents her weekly pay based on the number of signs she sells.
Solution:
Let number of signs sold by Jeanette be x
So, her weekly pay = fixed pay + Additional amount earned by her for each sign she sells

Answer:
m∠2 = 53°
Step-by-step explanation:
We will use two properties of a rhombus to solve this problem.
1). Opposite angles of a rhombus are equal.
2). Diagonals bisect the angles.
Since ∠JFG and ∠JHG are the opposite angles of the rhombus,
m∠JFG = m∠JHG
Since, diagonal FH bisect ∠JHG,
m∠FHJ = m∠GHF = m∠JFH = m∠GFH = 37°
In triangle JFH,
m∠FHJ + m∠JFH + m∠HJF = 180°
37° + 37° + m∠HJF = 180°
m∠HJF = 180 - 74
= 106°
Since, diagonal GJ bisects angle HJF,
m∠FJG =
= 53°
Therefore, m∠2 = 53°.
<span>This is common for a distribution that is skewed to
the right (that is, bunched up toward the left and with a "tail"
stretching toward the right). Similarly, a distribution that is skewed
to the left (bunched up toward the right with a "tail" stretching toward
the left) typically has a mean smaller than its median.</span>