Question

Number of zeroes of the polynomial x^4 + x^3 + x^2+

x + I
is​

Answer 1

Answer:

4

Step-by-step explanation:

according to the highest degree of the polynomial

Answer 2

Answer:

$\huge{\boxed{\rm{\red{answer=4}}}}$

Step-by-step explanation:

Given polynomial is x⁴+x³+x²+x+1

Given polynomial is x⁴+x³+x²+x+1The degree=4

Given polynomial is x⁴+x³+x²+x+1The degree=4It is a bi-quadratic polynomial.

Given polynomial is x⁴+x³+x²+x+1The degree=4It is a bi-quadratic polynomial.We know that The number of zeroes depends upon the degree of the given polynomial.

Given polynomial is x⁴+x³+x²+x+1The degree=4It is a bi-quadratic polynomial.We know that The number of zeroes depends upon the degree of the given polynomial.so, Degree = No. of zeroes

Given polynomial is x⁴+x³+x²+x+1The degree=4It is a bi-quadratic polynomial.We know that The number of zeroes depends upon the degree of the given polynomial.so, Degree = No. of zeroesNo. of zeroes =4