How many solutions does x2+9x+5=0?

Question

Problem is x(squared) + 9x + 5 = 0

Choices for answer:

0
2
1
3

Answer 1

check the discriminant:
81-4(5) = 81 -20 =61 >0,
so there are 2 real solutions to this problem
`

Answer 2

1

Answer 3

x^2+9x+5=0
using the quadratic function
x=-9 plus or minus the square root of (9^2-4x1x5) all divided by 2x1
=-9 plus or mins the square root of 61, all over 2
therefore there are two solutions:
-9 plus the square root of 61, all over 2
=-9 mins the square root of 61, all over 2
if you are talking about real solutions, then there is none since the square root of 61 is complex number (is the term complex right)

Answer 4

2 solution it means that this parabolic eqation will intersecting x axis on two pts
cuz
discriminant (b*b -4ac)^2 = having solution

Answer 5

any second degree equation will have 2 solutions
here both will be real solutions but irrational