Question

where ∆g ∆g°or ∆g=∆g° depend on concentration of​

Answer 1

Explanation:

Explanation:

Given :-

$\sf Median\:of\:data=27$

$\sf Data\:is:-13,\:19,\:20,\:25,\:x\:,x+2\:,33\:,34\:,35\:,36$

$\sf{Number\:of\: observation=10(Even\: number)}$

Need To Find Out :-

Value of "x

Solution :-

$\red {\boxed{\sf{Median=\dfrac{\bigg(\dfrac{n}{2}\bigg){}^{th}\:term+\bigg (\dfrac{n}{2}+1 \bigg){}^{th}\:term}{2}}}}$

Where n is the total number of observation

$\sf:\implies 27=\dfrac{\bigg(\dfrac{10}{2}\bigg){}^{th}term+\bigg(\dfrac{10}{2}+1\bigg){}^{th}\:term}{2}\\ \\ \sf:\implies 27=\dfrac{(5){}^{th}term+(6){}^{th}term}{2}\\ \\\sf \leadsto 5th\:term=x\\ \\ \sf \leadsto 6th\:term=x+2\\ \\ \sf:\implies 27=\dfrac{x+x+2}{2} \\ \\ \sf:\implies 27\times 2=2x+2 \\ \\ \sf:\implies 54=2x+2\\ \\ \sf:\implies 2x=52\\ \\ \sf:\implies x=\cancel{\dfrac{52}{2}} \\ \\ \sf:\implies\red {\underline{x=26}}$

$\underline\purple{{\boxed{\mathsf{The \: value \: of \: x \: is = 26}}}}$