$72
Given:
Question:
How much money did she have at first?
The Process:
Let us design a diagram that matches the above situation.
1 unit represents 1 part of all the money she had at first.
Abbie spent of her money and saved the rest, that is or 5 of 8 units.
From the diagram she spent above, 5 units exactly match the $ 45 she spent.
Therefore,
Abbie had 8 units at first.
Let's count how much money did she have at first.
Thus, she had $ 72 at first.
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Quick Steps
of her money at first is $45.
The money she had at first is
We crossed out 45 and 5.
Keywords: Abbie spent, 5/8 of her money, and, saved the rest, if, she spent, $45, how much, she have at first, diagram, unit, part
A. 144 sq. in.
B. 154 sq. in.
C. 162 sq. in.
D. 190 sq. in.
The solution is:
The outlier is 60.
The outlier is decreasing the value of Mean by = 87.8 - 60
= 27.8
The outlier is decreasing the value of Median by = 94 - 60 = 34
In statistics and probability theory, the median is the value separating the higher half from the lower half of a data sample, a population, or a probability distribution. For a data set, it may be thought of as "the middle" value.
Here, we have,
we are given that
Dukes science quiz scores are 99,91,60,94,and 95 .
we have been asked to describe the effect of the outlier on the mean and median.
Mean of the given data = 439/5
Mean of the given data= 87.8
Median of the given data after arranging in the ascending order 60,91,94,95,99 is 94.
The outlier is 60.
The outlier is decreasing the value of Mean by = 87.8 - 60
= 27.8
The outlier is decreasing the value of Median by = 94 - 60 = 34
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complete question:
Dukes science quiz scores are 99,91,60,94,and 95 . Describe the effect of the outlier on the mean and median
B. 81
C. 124
D. 125
Solution:
You need minimum of two lines which are parallel or coincident to represent proportional relationship.
Suppose two lines in one dimensional plane is Coincident.These lines are represented by a and b. Then to represent proportional relationship between them ,we can write it as follows
a = K b
or, b= Ta, where K and T are proportionality constant.
→→Line in two dimensional coordinate plane, which passes through origin or are Coincident, represents proportional relationship.
1. 2 x + 3 y= 5
2. 4 x + 6 y =10
Line 2 = 2 × Line 1
2. y= k x is equation of any line passing through origin, where k is constant of proportionality between x coordinate and y coordinate.