" (1) bar "48^(6)" bencs the "fy^(2)" tab "67" = "1

Show that tan48^(@) tan 23^(@) tan 42^(@) tan 67^(@) =1 .

Show that tan48^(@) tan 23^(@) tan 42^(@) tan 67^(@) =1 .

Compare the temperature of 3 molof SO_(2) at 15 bar occupying a volume of 10 L obtained by the ideal gas equation and van der Waals equation (a="6.7 bar L"^(2)"mol"^(-2), b="0.0564 L mol"^(-1))

Show that : tan 48^@ tan 23^@ tan 42^@ tan 67^@ = 1

Show that : tan 48 ^@ tan 23^@ tan 42^@ tan 67 ^@ = 1

At what temperature will 128 g of SO_(2) confined in a vessel of 5 dm^(3) capacity exhibit a pressure of 10.0 bar? The van der waals constants for SO_(2) are a = 6.7 bar L^(2) mole^(-2) and b = 0.0564 L mol^(-1) .

At what temperature will 128 g of SO_(2) confined in a vessel of 5 dm^(3) capacity exhibit a pressure of 10.0 bar? The van der waals constants for SO_(2) are a = 6.7 bar L^(2) mole^(-2) and b = 0.0564 L mol^(-1) .

If |bar(a)|=|bar(b)|=|bar(c)|=2 , and bar(a)*bar(b)=bar(b).bar(c)=bar(c)*bar(a)=2 then [bar(a) bar(b) bar(c)] = (1). 3sqrt(2) (2). 4sqrt(2) (3).32 (4).48

Calculate the temperature of 2 moles of sulphur dioxide gas contained in a 5 L vessel at 10 bar pressure. Given that for SO_(2) gas, van der Waals constants are : a=6.7 bar L^(2) mol^(-2) and b=0.0564 L mol^(-1) .