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How do you graph a polynomial in order to solve for the Zeros?

Either graph the polynomial on graph paper manually or on a graphing calculator. If it is a "y=" polynomial, then the zeroes are the points or point where the polynomial touches the x-axis. If it is an "x=" polynomial, then the zeroes are the points or point where the polynomial touches the y-axis. If it touches neither, then it has no zeroes.


Which mathematical term describes the x-value of a point where the graph of a polynomial crosses the x-axis?

A root or a zero of the polynomial.


What is the answer an value of a polynomial is a value for which the polynomial is bigger than any other nearby values.?

The answer you're looking for is a "local maximum." A local maximum of a polynomial is a point where the polynomial's value is greater than the values of the polynomial at nearby points. Mathematically, this occurs when the first derivative is zero (indicating a critical point) and the second derivative is negative (indicating concavity). Local maxima can occur at one or more points within the polynomial's domain.


What is the point at which a graph crosses the x-axis?

For a line, this is the x-intercept. For a polynomial, these points are the roots or solutions of the polynomial at which y=0.


Is it always true that for any polynomial px if x is a zero of the derivative then x px is a maximum or minimum value of px?

No. The important decider is the second derivative of the polynomial (the gradient of the gradient of the polynomial) at the zero of the first derivative: If less than zero, then the point is a maximum If more than zero, then the point in a minimum If equal to zero, then the point is a point of inflection. Consider the polynomial f(x) = x3, then f'(x) = 3x2 f'(0) = 0 -> x = 0 could be a maximum, minimum or point of inflection. f''(x) = 6x f''(0) = 0 -> x = 0 is a point of inflection Points of inflection do not necessarily have a zero gradient, unlike maxima and minima which must. Points of inflection are the zeros of the second derivative of the polynomial.


What is a circal in math terms?

A circle is the set of all points, on a plane, that is at a specific distance from a specified point (the center).A circle is the set of all points, on a plane, that is at a specific distance from a specified point (the center).A circle is the set of all points, on a plane, that is at a specific distance from a specified point (the center).A circle is the set of all points, on a plane, that is at a specific distance from a specified point (the center).


Can the graph of a polynomial function have no y-intercept?

No, the graph of a polynomial function cannot have no y-intercept. A polynomial function is defined for all real numbers, and when you evaluate it at (x = 0), you get the y-intercept, which is the value of the function at that point. Thus, every polynomial function will intersect the y-axis at least once, ensuring it has a y-intercept.


What is managerial point of view?

When someone has a managerial point of view, it means that they are evaluating a situation with the organizations' goals and constraint in mind.


Is it true a polynomials real roots are the values at which the graph of a polynomial meets the x axis?

Yes, that is true. The real roots of a polynomial are the values of ( x ) for which the polynomial evaluates to zero, which corresponds to the points where the graph intersects the x-axis. In other words, if ( f(x) = 0 ) for some real number ( x ), then the graph of the polynomial ( f(x) ) will cross the x-axis at that point.


Why does the constant term of a polynomial written in standard form give you the y intercept of the graph?

In a polynomial written in standard form, the constant term is the value of the polynomial when the input variable (usually (x)) is zero. This means that when you set (x = 0), the polynomial evaluates to the constant term, which corresponds to the point where the graph intersects the y-axis. Therefore, the constant term directly represents the y-intercept of the graph.


What is a palaeoclimate?

A palaeoclimate is the climate of the Earth at a specified point in geologic time.


What is SETH command used for in logo?

SETCH command is used to point the command its head in any direction without using the RT or LT.