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Mathematics
Mathematics
Problem
Let three real numbers
a
,
b
,
c
a, b, c
a
,
b
,
c
be in arithmetic progression and
a
+
1
,
b
,
c
+
3
a + 1, b, c + 3
a
+
1
,
b
,
c
+
3
be in geometric progression. If
a
>
10
a > 10
a
>
10
and the arithmetic mean of
a
,
b
a, b
a
,
b
and
c
c
c
is 8, then the cube of the geometric mean of
a
,
b
a, b
a
,
b
and
c
c
c
is (A) 120 (B) 312 (C) 316 (D) 128
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