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A zero of a function is where it crosses the X-Axis. Multiple zeroes mean that the function crosses the X-Axis more than once. They are also known as roots.

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Q: What are multiple zeros in functions?
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Related questions

What are the zeros of functions and what do they represent?

The zeros of functions are the solutions of the functions when finding where a parabola intercepts the x-axis, hence the other names: roots and x-intercepts.

What are multiple zeros?

it is zero

What are the zeros in secant and cosecant functions?

The minimum value of the secant and cosecant is ' 1 '. There are no zeros.

What are two functions with infinitely many zeros?

sin(x) and cos(x).

How does the number of zeros in the prodect of eight and five thousand compare to the number of zeros in the factor?

I think my answer is, it is the same because you multiple and number 0 times 0 is 0

What watches have exercise functions?

Timex makes multiple watches with workout functions.

How do you find complex zeros on a graph?

It's actually quite hard to graph complex numbers - you would need a four-dimensional space to graph them adequately. I believe it's more convenient to find zeros analytically for such functions.

When multiplied by a one-digit number what multiple of ten will always give a product with three zeros?


What are The seven functions of the skin and what do each of these functions do?

multiple. some may not even have been discovered.

How can we find numbers of zeros exist in factoril 30?

The word is factorial, not factoril! Since even numbers are more abundant than multiples of 5, a zero will occur every time you have a multiple of 5. Two zeros for a multiple of 52, three for 53 and so on. So 30! has 5, 10, 15, 20, 25 (x2), and 30 That gives 7 zeros.

Why the product of a multiple of ten always have only a zero?

I am not entirely sure what you mean; a multiple of 10 can have more than one zeros. For example, 20 x 10 = 200.

What are distinct zeros?

The zeros of f(x), a function of the variable x, are those values of x for which f(x) = 0. These are points at which the graph of f(x) crosses (or touches) the x-axis. Many functions will do so several times over the relevant domain and the values (of x) are the distinct zeros.