1. Tardigrade
  2. Question
  3. Mathematics
  4. If 1, a and P are in A. P. and 1, g and P are in G. P., then

Question Error Report

Thank you for reporting, we will resolve it shortly

Back to Question

Q. If 1, a and P are in A. P. and 1, g and P are in G. P., then

Sequences and Series

Solution:

$2a = 1 + p$ and $g^2 = P$
$\Rightarrow \, g^2 = 2a -1 \, \Rightarrow \, 1- 2a + g^2 = 0$