Question

If x raise to a =y and y raise to b=z and z raise to c = x then prove that abc=1

Answer 1

x=z^c (given) So, x^a=(z^c)^a=z^ca z=y^b (given) So, z^ca=(y^b)^ca=y^abc Now, x^a=z^ca=y^abc So, x^a=y^abc But, we are given that, x^a=y So, y=y^abc y^1=y^abc Therefore, abc=1 Hence proved

Answer 2

Answer:

give 3 examples of euclidian geometry