Question

Multiple Choice! Algebra 2!
What is the number of real solutions?
-11x^2=x+11
A) cannot be determined
B) one solution
C) two solutions
D) no real solutions

Answer 1

First get it equal to zero (get everything on one side)

Then find the discriminant.

Answer 2

11x^2+x+11=0

Answer 3

For ax^2+bx+c = 0, the discriminant is b^2-4ac

If it is positive, there are 2 real solutions

If it's zero, there is 1 real solution

If it's negative, there's 2 non-real complex solutions

Answer 4

1 real solution?

Answer 5

\[\large 11x^2+x+11=0\] compare to\[\large ax^2 +bx+c=0\]
find the value of \[\large b^2-4ac\]

Answer 6

What are a, b and c in your equation?

Answer 7

-484

Answer 8

Did you forget the b^2? b is 1, a is 11, c is 11

so\[\large 1^2 - 4*11*11 = -483\]

Answer 9

yes so no
solution

Answer 10

?

Answer 11

No real solutions, yes.

Answer 12

Thank You

Answer 13

Welcome :)