Find the interquartile range (IQR) of the data set. 1,1,3,4,4,5,5,5,6,7,9
iragen [17]
The interquartile range is 3
The answer is F because the slope is 2 so the line must go like this /, not like this \. Because if the line is going like this \, that means that it is negative, and if the line is going like this / that means that it is positive. and the y-intercept is 1 so. F is the answer. :)
He can spend $40 on each dog for food and medication.
5.8 ounces of oat can be bought for $4.35
<h3>Ratio and proportion</h3>
Fractions are written as the ratio of two expression
According to the question a pound of rolled oats costs $12, this can be expressed as;
1 pound of oat = $12
since 1 pound = 16 ounces, hence;
16 ounces = $12
Determine the amount bought for $4.35
x = $4.35
16/x = 12/4.35
12x = 69.6
x = 5.8 ounces
Hence 5.8 ounces of oat can be bought for $4.35
Learn more on pounds to ounce here: brainly.com/question/10618309
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Answer:
it depends
Step-by-step explanation:
The ideas of "increasing" or "decreasing" have to do with the sign of the derivative of a function. The derivative of a function is a limit, which is only defined if the point can be approached from both sides. For a function that is only defined on an interval, the derivative is undefined (hence "increasing" or "decreasing" are undefined) at the end points of the interval.
When the function is defined on an interval, "increasing" or "decreasing" can only be determined on that open interval. There may also be critical points within an interval at which the derivative is either zero or undefined. Those points must also be excluded from any interval of "increasing" or "decreasing".
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If a function is defined over a domain that extends beyond the interval of interest, then the derivative may very wll be defined a the end points of the interval of interest. As a simple example, consider a line with defined non-zero slope: y = kx, k≠0. For k>0, the line will be increasing everywhere. The slope is defined at the end points of any finite interval, so the function can be said to be "increasing" on the closed interval.
Similarly, if the (finite) interval of interest includes the vertex of a parabola defined for all real numbers, the function will be "increasing" on one side of the vertex, and "decreasing" on the other side. Both the "increasing" and "decreasing" intervals will be half-open intervals. The point at the vertex will not be included in either of them.
