the interquartile range of the data is:
4
We are given a data set as:
0, 2, 4, 0, 2, 3, 2, 8, 6
On arranging the data in the ascending i.e. increasing order is given by:
0 0 2 2 2 3 4 6 8
The minimum value of data set=0
Maximum value of data set is: 8
Range of data set= Maximum value-Minimum value
i.e. Range= 8-0
i.e. Range= 8
Also, Median of set is the central tendency of the data and is given by:
Median= 2
Lower set of data is:
0 0 2 2
Hence, The median of lower set of data is the lower quartile or first quartile.
i.e.
Hence,
Hence, Lower quartile=1
Similarly upper set of data is:
3 4 6 8
Hence, The median of upper set of data is the upper quartile or third quartile.
i.e.
Hence,
Hence, Upper quartile=5
Hence, the interquartile range(IQR) is given by:
IQR=Upper quartile-Lower quartile
IQR=5-1
IQR=4
Square
Rectangle
Parallelogram
All the above
Answer:
All of the above
Step-by-step explanation:
ALL of the above quadrilaterals have all these characteristics.
QUESTION BELOW
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Answer:
x= 40.33
Step-by-step explanation:
In geometry, alternate exterior angles are a pair of angles that are on the outer side of two parallel lines but on opposite sides of the transversal. In other words, they are the angles that are not on the same line as the parallel lines.
The alternate exterior angles are always equal in measure. This is because when a transversal intersects two parallel lines, it creates two pairs of alternate exterior angles, and each pair of angles is supplementary to each other (meaning that their measures add up to 180 degrees).
In this case:
a° = b°
Since,, the alternate exterior angles are always equal in measure.
3x+17 = 138
subtracting 17 on both sides
3x + 17-17 = 138-17
3x = 121
dividing both sides by 3.
The value of x is 40.33 which proves that r is parallel to s.
Answer:
c) 40.3
Step-by-step explanation:
According to the Alternate Exterior Angles Theorem, when two parallel lines are intersected by a transversal, the angles that are exterior to the parallel lines and on the alternate sides of the transversal are congruent.
Therefore, if lines r and s are parallel, then a° = b°.
To find the value of x that proves line r is parallel to line s, solve a° = b° for x.
Therefore, the value x that proves line r is parallel to line s is:
Answer:
12
Step-by-step explanation:
72/6=12
48/4=12
x2 – 10
x4 – 10x2 + 100
x4 + 10x2 + 100
Answer:answer choices?
Step-by-step explanation: