" 278."quad " Wx "<0,y<0,x+y+(x)/(y)=(1)/(2)" and "(x+y)((x)/(y))=-(1)/(2)" then: "

Does there exist a GP containing 27,8 and 12 as three of its terms ? If it exists, how many such progressions are possible ?

How many geometric progressions are possible containing 27,8 and 12 as three of its/their terms

Does there exist a GP containing 27,8 and 12 as threee of its terms ? If it exist, how many such progressions are possible ?

Does there exist a geometric progression containing 27,8 and 12 as three of its term ? If it exists, then how many such progressions are possible ?

Does there exist a geometric progression containing 27,8 and 12 as three of its term ? If it exists, then how many such progressions are possible ?

Does there exist a geometric progression containing 27,8 and 12 as three of its term ? If it exists, then how many such progressions are possible ?

There are infinite geometric progressions of for which 27,8 and 12 are three of its terms (not necessarily consecutive). Statement 2: Given terms are integers.

Product of 2.78 and 0.996 is divided by 1.527, the result has _________ significant figures

Product of 2.78 and 0.996 is divided by 1.527 ,the result has ....... significant figures