A.G.P.|H.P.#!#Some Special Series#!#A.M.-G.M. Inequalities#!#Example

Some special sequences and Theory OF G.P

Let A, G, and H are the A.M., G.M. and H.M. respectively of two unequal positive integers. Then, the equation Ax^(2) - Gx - H = 0 has

same question || A.M,G.M,H.M & miscellaneous series

If A, G & H are respectively the A.M., G.M. & H.M. of three positive numbers a, b, & c, then equation whose roots are a, b, & c is given by

H.P and relation || Question on A.M,G.M & H.M.

To prove that A.M>=G.M>=H.M

Arithmetic Geometric Progression (समांतर गुणोत्तर श्रेणी)|Alternate Method to find sum of A.G.P|Some important Series|Practice Questions|OMR

If a ,ba n dc are in A.P., and pa n dp ' are respectively, A.M. and G.M. between aa n dbw h i l eq , q ' are , respectively, the A.M. and G.M. between ba n dc , then p^2+q^2=p^('2)+q^('2) b. p q=p ' q ' c. p^2-q^2=p^('2)-q^('2) d. none of these