x + 1 = 0, x being a positive integer .
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Simplify the equation by taking lcm of x and 1/x and u obtain the following equation
x^2 + 1/x >2 then take x on other side
x^2 + 1 >2x and then take 2x to left side
x^2 - 2x + 1> 0 and hence can be written as
( x-1)^2 > 0
As u can find the values of x for above inequation which is real number iex€R
But above we mentioned x cannot be negative real numbers so x can only belong to positive real numbers
So this inequation is not only valid for positive integers but for all positive real numbers(which includes even positive real number)
I hope it helps mark me in brainlist
Simplify the equation by taking lcm of x and 1/x and u obtain the following equation
x^2 + 1/x >2 then take x on other side
x^2 + 1 >2x and then take 2x to left side
x^2 - 2x + 1> 0 and hence can be written as
( x-1)^2 > 0
As u can find the values of x for above inequation which is real number iex€R
But above we mentioned x cannot be negative real numbers so x can only belong to positive real numbers
So this inequation is not only valid for positive integers but for all positive real numbers(which includes even positive real number)
I hope it helps mark me in brainlist
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