Not sure; lets ask around...so A:B is 3:1 that's cool but is there anything like A:B -3:1 ?
If I come across something I will be sure to pass it along also
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Not sure; lets ask around...so A:B is 3:1 that's cool but is there anything like A:B -3:1 ?
I don't have any problem with finding the ratio. I am concerned with the two different values of the same ratio:Tryingmybest wrote:Logitech Please check if this works for you
m^2= 7/5
m^2/n= 7/5 => n=1
m/n^2 = SQRT(m^2/n^4)
=SQRT(7/5/1)
=SQRT(7/5)
So C
Tryingmybest wrote:Please help me understand y do we need - SQRT(7/5)
Could you please spot the logic error in my approach? It will be helpful to analyse.
In mathematics, a square root of a number x is a number r such that r2 = x, or, in other words, a number r whose square (the result of multiplying the number by itself) is x. Every non-negative real number x has a unique non-negative square root, called the principal square root, which is denoted with a radical symbol as \sqrt{x}, or, using exponent notation, as x1/2. For example, the principal square root of 9 is 3, denoted \sqrt{9} = 3, because 32 = 3 × 3 = 9. If otherwise unqualified, "the square root" of a number refers to the principal square root: the square root of 2 is approximately 1.4142.cramya wrote:Looks like PM'ng an expert and waiting for a response is the option left
I dont have a convincing answer for you so I am going to wait and watch the explanation unfold for this....
Logitech,logitech wrote:so the answer is E
jimmie,jimmiejaz wrote:Logitech,logitech wrote:so the answer is E
particularly in ratios, we always take positive ratios.
So, the ans shall be C.
Consider a case: ratio of boys to girls in a class is -4:3? Is it practically feasible? No. Yes, there are negative slopes but we cant apply that concept to ratios. Ratios are always positive numbers.
Hope it clears the air.
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