Knowledge is a bit rusty (took a module in Uni) but I'll try to answer.
A mixed state is that which is a linear combination of pure states e.g. a|0> + b|1>
What determines an entangled state is that qubit values will correlate exactly with each other. |00> + |11> would be an example of an entangled state as measuring one qubit determines the value of the other with certainty. If you measure |0> for the first qubit, the second will definitely be |0> and vice versa.
They are also not mutually exclusive as mixed entangled states exist.
> A mixed state is that which is a linear combination of pure states e.g. a|0> + b|1>
Here https://en.wikipedia.org/wiki/Qubit#Mixed_state it says that 'Mixed states can be represented by points inside the Bloch sphere'. However, points ON the sphere correspond to linear combinations of the pure states. How to reconcile this?
A mixed state is that which is a linear combination of pure states e.g. a|0> + b|1>
What determines an entangled state is that qubit values will correlate exactly with each other. |00> + |11> would be an example of an entangled state as measuring one qubit determines the value of the other with certainty. If you measure |0> for the first qubit, the second will definitely be |0> and vice versa.
They are also not mutually exclusive as mixed entangled states exist.