Examples of 'closed interval' in a sentence

Meaning of "closed interval"

Closed interval: a range of values between two specific endpoints that are included in the set, often used in mathematics or statistics
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  • an interval in the real number line which contains its supremum and infimum.

How to use "closed interval" in a sentence

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closed interval
The closed interval of real numbers is closed.
An arc is a space homeomorphic to the closed interval.
See closed interval and open interval.
Next consider continuous functions on a closed interval.
And our closed interval runs from zero to two.
Average value over a closed interval.
A line segment is a closed interval that corresponds to one section of an infinite line.
Find the absolute extrema of the function on the closed interval.
Let be a closed interval in.
The two points a and b form the boundary of the closed interval.
Called a closed interval.
Let be differentiable on the open interval and continuous on the closed interval.
In the end we have a closed interval of length less than on which f changes sign.
We begin by recalling the formula for the average value of a function in a closed interval.
The continuous function f is defined on a closed interval and takes values in the same interval.

See also

Describe how to use critical points to locate absolute extrema over a closed interval.
The closed interval of Low can be shown as the following.
State the guidelines for finding Absolute Extrema on a closed interval.
Every closed interval with a < b is uncountable.
Every countably infinite compact K is homeomorphic to some closed interval of ordinal numbers.
For example, any closed interval on the real line is unicoherent, but a circle is not.
And here, the conditions are over a closed interval.
Notice it falls in the closed interval zero to two, as required.
Let f be a continuous real-valued function defined on a closed interval.
A closed interval is a one-dimensional manifold with boundary, and its boundary is the set { a, b.
So you will often say, on a closed interval from a to b.
And finally, we evaluate our function at the endpoints of our closed interval.
Let [ a, b ] be a closed interval of the real line ; then a tagged partition of [ a, b ] is a finite sequence.
The interval a, b is called a closed interval.
The closed interval [ a, b ] includes the boundary values ; the open interval a, b does not.
For example, a poset is locally finite if every closed interval in it is finite.
The closed interval H with x • y min ( x, y ) is also a monoid with zero, and the zero element is 0.
In fact, the interval is the smallest closed interval with this property.
Knowing this, you can use the following guidelines to find extrema on a closed interval.
Let f ( k ) be absolutely continuous on the closed interval between a and x.
It 's a simple cubic graph that looks a little like this over our closed interval.
The function f does have a fixed point for the closed interval, namely f(1) 1.
The degree of validity of a proposition is a number from the closed interval [ 0,1 ].
Given u and v, independent and uniformly distributed in the closed interval, set s R2 u2 + v2.

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Examples of using Closed
The fairy has closed the path
They closed the school for good
Oven door must be closed while broiling
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