To find a coterminal angle between 0 and 2pi, you can subtract 2pi from the given angle, like this

To do the subtraction, you can convert 2pi into a fraction, like this

So, you have

Therefore, 4pi/3 is the angle between 0 and 2pi that y is coterminal with 10pi/3.
For point (b), you can add 360° at the angle given, like this

Therefore, an angle between 0° and 360° that is coterminal with -300° is 60°.