SOLUTION: there are two circles,c of raduis1 and c2 of raduis r, which intersect on a plain, at each of the intersecting points on the circumferences of c and c2 ,the tangent to c and the to

Algebra ->  Statistics  -> Binomial-probability -> SOLUTION: there are two circles,c of raduis1 and c2 of raduis r, which intersect on a plain, at each of the intersecting points on the circumferences of c and c2 ,the tangent to c and the to      Log On


   



Question 1084412: there are two circles,c of raduis1 and c2 of raduis r, which intersect on a plain, at each of the intersecting points on the circumferences of c and c2 ,the tangent to c and the to c, form an angle of 120 outside of c and c2 fill in the Blanks with the answers to the following questions
1)find c1, c2 ,c3, c4, c5 ,c6 and write values in this order.
2)find i1 ,i2 ,i3 ,i4 ,i5, i6 and write values in this order.
3)find r1, r2 ,r3, r4 ,r5 ,r6 and write values in this order.
4)express cn in rn with binomial coefficients in terms of n.
           For bonimial coefficients (m and k), note that (m and k )=0 if m

Answer by ikleyn(52798) About Me  (Show Source):
You can put this solution on YOUR website!
.
Different parts of this "problem" are not relevant to each other.

It looks like two (or more) different problems are (mistakenly or intently) mixed in this post.


MAKES NO SENSE.