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a7/a6 = a8/a7 <=> a7^2 = a6*a8
a7= 50 ^(1/2) = 5 *[(2)^(1/2)]
q= a7/a6 = 2^(1/2)
aN= a1 * [q^(n-1)]
a6 =a1 * ( 2^(1/2)) ^5 = a1 * 4* [ 2^(1/2)]
a1 = a6 /{4* [ 2^(1/2)]} = 5/ {4* [ 2^(1/2)]} ={ 5/8 } * ( 2^(1/2))
a10= a1 * (q^9) = { 5/8 } * ( 2^(1/2)) * [[2^(9/2)] = 20
Czyli
a1 = { 5/8 } * ( 2^(1/2))
a7= 5 *[(2)^(1/2)]
a10 =20