Let f(z) be a continuous function on a domain D. Show that if f(z) has the mean value property with respect to circles, as defined above, then f(z) has the mean value property with respect to disks, that is, if Zo E D and Do is a disk centered at Zo with area A and contained in D, then f(zo)

The question is kind of confusing. if it's asking how many variations of answers can you give. then do 4^5 for your answer.this would be something like the first question could be a and the 2nd c or first b next c etc. if you can, ask the teacher for a better confirmation of what it's asking. if i'm assuming correctly what it's asking, it's 625 different variations.

15 write your number