Let a, b,,c and x elements in the group g. in each of the following solve for x in terms of a, b,c, and c.
solve simultaneously x^2 a=bxc^-1 and acx=xac.

Answer with Step-by-step explanation:

We are  given that  a, b, c and x are elements in the group G.

We have to find the value of x in terms of a, b and c.

a.

()

   ()

b.

 ()

 ()

Identity equation

Hence, given equation has infinite solution and satisfied for all values of a and c.

geometry: triangles

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call the larger triangle abc

then the smaller triangle cde is similar to abc (all angles are equal, aaa).  

ab is the side that is 36, and we wish to find de, the side corresponding to ab

area_cde = area_abc - area_cde --> area_abc / area_cde = 2

let x=length of de

ratio of areas = (ratio of sides)^2

+2+=+%2836%2fx%29%5e2+

+2+=+1296%2fx%5e2+

++x%5e2+=+1296%2f2+=+648+

25.45584

the answer is c 150

step-by-step explanation: