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Why you can draw a continuous linear function if you only know two ordered pairs?
A continuous linear function produces a straight line graph that can be extended indefinitely in either direction. If the two ordered pairs are plotted on a graph then a straight line can be drawn joining these points. If that line is extended beyond both ends then there are no set limits and the function becomes continuous.
How do you draw a continuous linear decreasing function?
A continuous linear decreasing function is a line that goes on forever and has a negative slope (is downhill from left to right). For example, the line y = -x is a continuous linear decreasing function.
Are all continuous functions linear?
Not at all.Y = x2 is a continuous function.
What quadrant contains no point for the linear function that includes the ordered pairs Zero comma four and One comma negative one?
graph the ordered pairs (4, -2) AND (1, -1) AND CONNECT TO FORM A line. Which quadrant contains no point for this linear function? Explain your answer
Can a linear function be continuous but not have a domain and range of all real numbers?
Yes, a linear function can be continuous but not have a domain and range of all real numbers. For example, the function ( f(x) = 2x + 3 ) is continuous, but if it is defined only for ( x \geq 0 ), its domain is limited to non-negative real numbers. Consequently, the range will also be restricted to values greater than or equal to 3, demonstrating that linear functions can have restricted domains and ranges while remaining continuous.
Why you can draw a continuous linear function if you only know two ordered pairs?
A continuous linear function produces a straight line graph that can be extended indefinitely in either direction. If the two ordered pairs are plotted on a graph then a straight line can be drawn joining these points. If that line is extended beyond both ends then there are no set limits and the function becomes continuous.
How do you draw a continuous linear decreasing function?
A continuous linear decreasing function is a line that goes on forever and has a negative slope (is downhill from left to right). For example, the line y = -x is a continuous linear decreasing function.
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.
Are all continuous functions linear?
Not at all.Y = x2 is a continuous function.
What quadrant contains no point for the linear function that includes the ordered pairs Zero comma four and One comma negative one?
graph the ordered pairs (4, -2) AND (1, -1) AND CONNECT TO FORM A line. Which quadrant contains no point for this linear function? Explain your answer
What are the similarities between quadratic function and linear function?
Both are polynomials. They are continuous and are differentiable.
What similarities and differences do you see between the function and linear equations?
Linear equations are a tiny subset of functions. Linear equations are simple, continuous functions.
Can a linear function be continuous but not have a domain and range of all real numbers?
Yes, a linear function can be continuous but not have a domain and range of all real numbers. For example, the function ( f(x) = 2x + 3 ) is continuous, but if it is defined only for ( x \geq 0 ), its domain is limited to non-negative real numbers. Consequently, the range will also be restricted to values greater than or equal to 3, demonstrating that linear functions can have restricted domains and ranges while remaining continuous.
Does the rule y equals 4x4x represent a linear or exponential function explain?
yes
Is a linear graph considered to be a continuous graph?
It can be continuous or discrete.
Explain the details of Linear Demand function equation?
Linear Cost Function A linear cost functionexpresses cost as a linear function of the number of items. In other words, C = mx + bHere, C is the total cost, and x is the number of items. In this context, the slope m is called the marginal cost and b is called the fixed cost.
Is linear function the same as linear equations?
No a linear equation are not the same as a linear function. The linear function is written as Ax+By=C. The linear equation is f{x}=m+b.
