The arithmetic mean of two positive numbers is `6` and their geometric mean `G` and harmonic mean `H` satisfy the relation `G^(2)+3H=48`. Then the product of the two numbers is
If the arithmetic means of two positive number a and b (a gt b ) is twice their geometric mean, then find the ratio a: b
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.
The two geometric means between the numbers 1 and 64 are
The Arithmetic mean of 10 number is -7 . If 5 is added to every number, then the new arithmetic mean is …………… .
Find two numbers whose arithmetic mean is 34 and the geometric mean is 16.
The sum of two numbers is 6 times their geometric mean, show that numbers are in the ratio (3+2sqrt2):(3-2sqrt2)
If a is the arithmetic mean and g is the geometric mean of two numbers, then
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
CENGAGE-PROGRESSION AND SERIES-ARCHIVES (MATRIX MATCH TYPE )
