Home
Class 11
MATHS
If a is the arithmetic mean and g is the...

If a is the arithmetic mean and g is the geometric mean of two numbers, then

A

`aleg`

B

`age g`

C

`a=g`

D

`a gt g`

Text Solution

Verified by Experts

Promotional Banner

Topper's Solved these Questions

  • SAMPLE PAPER - 01

    FULL MARKS|Exercise PART - II|10 Videos

  • SAMPLE PAPER - 01

    FULL MARKS|Exercise PART - III|16 Videos

  • SAMPLE PAPER 4

    FULL MARKS|Exercise PART-IV|6 Videos

  • SAMPLE PAPER - 2

    FULL MARKS|Exercise PART - III|17 Videos

Similar Questions

Explore conceptually related problems

Statement 1: If the arithmetic mean of two numbers is 5/2 geometric mean of the numbers is 2, then the harmonic mean will be 8/5. Statement 2: For a group of positive numbers (GdotMdot)^2=(AdotMdot)(HdotMdot)dot

Let two numbers have arithmetic mean 9 and geometric mean 4. Then these numbers are the roots of the quadratic equation

Let a be a positive number such that the arithmetic mean of a and 2 exceeds their geometric mean by 1. Then the value of a

The harmonic mean of two numbers is 4. Their arithmetic mean A and the geometric mean G satisfy the relation 2A+G^2=27. Find two numbers.

Let x be the arithmetic mean and y ,z be the two geometric means between any two positive numbers, then (y^3+z^3)/(x y z)=dot (1997C, 2M)

Let the harmonic mean and geometric mean of two positive numbers be in the ratio 4:5. Then the two numbers are in ratio............ (1992, 2M)

The quardritic equation in x such that the arithmetic mean of its roots is 5 and geometric mean of the roots is 4, is given by

Find two numbers whose arithmetic mean is 34 and the geometric mean is 16.

If H_(1) , H_(2) are two harmonic means between two positive numbers a and b , (a != b) , A and G are the arithmetic and geometric means between a and b , then (H_(2) + H_(1))/(H_(2) H_(1)) is