If the discriminant of the quadratic equation is exactly equal to , which of the following is a necessary conclusion about the solutions of the equation?
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Practise MYP Standard Mathematics questions on 5 Functions and Quadratic Relationships and review the explanations to check your understanding.
Use these questions for topic practice and to find ideas you want to revisit in your notes or lessons.
If the discriminant of the quadratic equation is exactly equal to , which of the following is a necessary conclusion about the solutions of the equation?
True or False: In a mapping diagram, if there is an element in the input set (Domain) that does not have an arrow originating from it, the relationship is still considered a function as long as no other input has more than one arrow.
Find the values of such that the equation has exactly one real solution.
Find the exact solutions for the quadratic equation using the quadratic formula.
For the function , how many unique -intercepts does the graph have?
One of the solutions must be
There is exactly one repeated solution
There are no real solutions
The solutions are and
True
False
or
or
or
or
2
Infinitely many
0
1