Answer:
The function has 23 zeros.
Step-by-step explanation:
Fundamental Theorem of Algebra-
Any polynomial of degree n has n roots or zeros.
The given function is,
[tex]f(x) = 15x^{23} + 41x^{19} + 13x^5- 10[/tex]
In the polynomial [tex]15x^{23} + 41x^{19} + 13x^5- 10[/tex], the highest power is 23.
So, according to fundamental theorem of algebra, there must be 23 roots or zeros of this polynomial.
