Consider three distinct real numbers in a G.P. with and . Sum of the common ratio and its reciprocal is denoted by |
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Complete set of is |
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a) |
b) |
c) |
d) |
Consider three distinct real numbers in a G.P. with and . Sum of the common ratio and its reciprocal is denoted by |
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Complete set of is |
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|
a) |
b) |
c) |
d) |
(c)
are in G.P. Hence, are in G.P. So,
Let
For real ,
But ( )