Where are the points!
The origin and infinitely many other points of the form (x, ax) where x is any real number.
there are 6 lines can pass through 4 noncollinear points.
A chord and the circle's diameter is its largest chord
Exponential functions are typically considered continuous because they are defined for all real numbers and have a smooth curve. However, they can also be represented in a discrete form when evaluated at specific intervals or points, such as in the context of discrete-time models. In such cases, the function takes on values at discrete points rather than over a continuous range. Thus, while exponential functions are inherently continuous, they can be adapted to discrete scenarios.
There are no points of discontinuity for exponential functions since the domain of the general exponential function consists of all real values!
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Well, honey, if you're looking for a function that passes through the points (2, 15) and (3, 26), you're talking about a linear function. The slope of this function would be 11 (rise of 11 over run of 1), so the equation would be y = 11x + b. To find the y-intercept, plug in one of the points, let's say (2, 15), and solve for b. So, the function that passes through those points is y = 11x + 4.
Test it by the vertical line test. That is, if a vertical line passes through the two points of the graph, this graph is not the graph of a function.
Where are the points!
The slope of a line that passes through two points is (difference in y) / (difference in x).
The origin and infinitely many other points of the form (x, ax) where x is any real number.
It is a line that passes through or nearly passes through the plotted points on the coordinated grid.
there are 6 lines can pass through 4 noncollinear points.
Write the equation of the line that passes through the points (3, -5) and (-4, -5)
It is a chord.
A chord and the circle's diameter is its largest chord