A polynomial of degree n has _____number of zeroes or roots *
Answers
Answer:
Step-by-step explanation:
A polynomial with degree n can have almost n zeros. The fundamental theorem of algebra states that an n^{th} degree polynomial has exactly roots, provided you count them with their multiplicity. This is equivalent to saying that any polynomial has a root.
for easy answer see below
A polynomial of degree n can have at most n real zeros. A polynomial of degree n can have almost n number of zeroes. if n = 2, then the polynomial will have almost 2 zeroes.
A polynomial of degree n has atmost n number of zeroes or roots
A Polynomial of degree n can have maximum n zeroes .
But not necessary that all n zeroes are real ,
For example : x² + 2 has no real zero ,
Graph of polynomial Does not intersect x axis
There is no real value of x for which x² + 2 = 0 holds true
x² + 2 has degree 2 but zeroes are not 2.
Where as x² - 2 has exactly 2 zeroes ±√2
A polynomial of degree n has atmost n zeroes
A polynomial is a monomial or a sum of monomials
A monomial is number, a variable, or a product of numbers and variables with whole number exponents.
Degree of a Polynomial
Degree of a polynomial is the highest degree of its monomials.
Degree of a Monomial
When the exponents of all variables in a monomial are summed up, the resulting number is called the degree of the monomial.
Correct answer is : A polynomial of degree n has atmost n number of zeroes or roots
Learn More:
If iii. If the degree of an algebraic expression be n, then number of ...
brainly.in/question/35070872
Which expression is a possible leading term for the polynomial ...
brainly.in/question/13233517
18. Find the zeroes of the quadratic polynomial 4x2 – 6 – 8x and ...
brainly.in/question/3673291