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What is A line that a function gets closer and closer to but does not reach?
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What happens to the slope when a line gets close to horizontal?
It gets closer to 0.
When the value of a slope gets bigger the graph of a line gets?
As the slope gets bigger the graph becomes closer to vertical - from bottom left to top right.
When the value of the slope gets bigger the graph of a line gets?
The slope of a straight line is commonly described as rise over run. In other words, it's the ratio of the change in the y direction to the change in the x direction. Therefore, lines with greater slopes are closer to vertical. A vertical line has infinite slope, and the slope of a horizontal line is zero.
How do you use the vetical line test to determine a function?
f(x) = x2 This is a function by the vertical line test because a vertical line drawn through this function will only intersect the function at one point
How can you tell if a line is a function?
A line is a function ifany line parallel to the y axis meets the line at most once andall points where it does not meet the line are excluded from the domain.
A line that a function gets closer and closer to but does not reach is called?
Asymptote.
What is the line that a function gets closer and closer to but does not reach is called a what?
asymptote
A line is an for a function if the graph of the function gets closer and closer to touching the line but never reaches it?
asymptote
What is a line that a graph gets closer and closer to but does not touch?
Asymptote
What happens to the slope when a line gets close to horizontal?
It gets closer to 0.
When the value of a slope gets bigger the graph of a line gets?
As the slope gets bigger the graph becomes closer to vertical - from bottom left to top right.
Why is it okay for a graph to cross one of its's horizontal asymptotes?
There is nothing in the definition of "asymptote" that forbids a graph to cross its asymptote. The only requirement for a line to be an asymptote is that if one of the coordinates gets larger and larger, the graph gets closer and closer to the asymptote. The "closer and closer" part is defined via limits.
Should you check the value of a function on its asymptote to get a good idea of how its graph should look?
The asymptote is a line where the function is not valid - i.e the function does not cross this line, in fact it does not even reach this line, so you cannot check the value of the function on it's asymptote.However, to get an idea of the function you should look at it's behavior as it approaches each side of the asymptote.
Which transmission cooler line goes where on a 2001 dodge ram going to transmission?
The pressure line is the one closer to the front.The pressure line is the one closer to the front.
What is a function that forms a line when graphed called?
It is a continuous function. If the line is a straight line, it is a linear function.
When the value of the slope gets bigger the graph of the line gets?
The slope of a straight line is commonly described as rise over run. In other words, it's the ratio of the change in the y direction to the change in the x direction. Therefore, lines with greater slopes are closer to vertical. A vertical line has infinite slope, and the slope of a horizontal line is zero.
When the value of the slope gets bigger the graph of a line gets?
The slope of a straight line is commonly described as rise over run. In other words, it's the ratio of the change in the y direction to the change in the x direction. Therefore, lines with greater slopes are closer to vertical. A vertical line has infinite slope, and the slope of a horizontal line is zero.
