The interquartile range is a measure that indicates the extent to which the central 50% of values within the data set are dispersed.
The interquartile range: Upper quartile - Lower quartile
As we can see in the box-and-whisker plots:
Class A: 89-66 = 23
Class B: 94-79 = 15
This shows that the spread in the scores of class A within the central 50% of values is higher than the spread of the scores of the class B.
The answer is "yes" for all integers.
This property is mainly used to either simplify the expressions or to group alike terms together. It is applicable only for operations of addition and multiplication.
Examples:
57x + 94 xy = x (57+94y)
2ab - 6abc = 2ab (1-3c)
Answer:
The answer I'm not too sure but I think you don't have to chear to know.
Step-by-step explanation:
The formula for exponential form is:
e^x = y
Where, y in this case is 1800, e is exponential, and we
are to find e^x.
e^x = 1800
To find for x, we have to multiply both sides with the
natural log, ln.
ln (e^x) = ln (1800)
x ln e = ln (1800)
<span>ln e = 1 and by using
the calculator,</span>
x = 7.496 = 7.5
<span>Therefore the exponential form of 1800 is e^7.5</span>
<span>ANSWER: </span>
I solve this question with further steps which was not so much necessary, but it's correct
