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The total number of roots of the given polynomial function is 6.
The given polynomial is .
We need to determine the total number of roots of the given polynomial function.
What is the total number of roots of the polynomial function?
The number of roots of any polynomial is depended on the degree of that polynomial. Suppose n is the degree of a polynomial f(x), then fx) has n number of roots.
Here, the degree of the given polynomial function is 6.
Therefore, the given polynomial function will be having 6 roots.
To learn more about the polynomial function visit:
brainly.com/question/12976257.
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Answer:
Step-by-step explanation:
We are asked to write an equation of that line that passes through points (3, 7) and (5, 11).
First of all, we will find slope of our given line using the coordinates of given points as:
Now, we will write our given equation in slope-intercept form , where m represents slope and b represents y-intercept.
Let us find the y-intercept using coordinates of point (3,7) and slope as:
Therefore, our required equation in slope-intercept form would be .