According to Avogadro's hypothesis ratio of the volumes of gases will be equal to the ratio of their no. of moles.
So, no of moles =
n H 2 =
; n O 2 =
; n CH 4 =
So, the ratio will be
:
:
or 16 : 1 : 2
According to Avogadro's hypothesis ratio of the volumes of gases will be equal to the ratio of their no. of moles.
So, no of moles =
n H 2 =
; n O 2 =
; n CH 4 =
So, the ratio will be
:
:
or 16 : 1 : 2
n<sub>Mg</sub> =
= 0.0416 moles<br><br> n<sub>O<sub>2</sub></sub> =
= 0.0175 moles<br><br> <table class=tg> <tbody><tr> <th class=tg-uys7></th> <th class=tg-uys7>Mg</th> <th class=tg-uys7>+</th> <th class=tg-uys7>
</th> <th class=tg-uys7></th> <th class=tg-uys7>MgO</th> </tr> <tr> <td class=tg-uys7>Initial</td> <td class=tg-uys7>0.0416 moles</td> <td class=tg-uys7></td> <td class=tg-uys7>0.0175 moles</td> <td class=tg-uys7></td> <td class=tg-uys7>0</td> </tr> <tr> <td class=tg-uys7>Final</td> <td class=tg-uys7>( 0.0416 - 2 x 0.0175) <br> = 0.0066 moles</td> <td class=tg-uys7></td> <td class=tg-uys7>0</td> <td class=tg-uys7></td> <td class=tg-uys7>2 x 0.0175</td> </tr> </tbody></table> <br> Mass of Mg left in excess = 0.0066 24 = 0.16 g
Milimoles of solution of chloride = 0.05 10 = 0.5 Millimoles of AgNO 3 solution = 10 0.1 = 1 So, the millimoles of AgNO 3 are double than the chloride solution.
XCl 2 + 2AgNO 3 2AgCl + X(NO 3 ) 2
m = 2 × 63 × 0.25 = 31.5 g Now, if concentrated HNO 3 is 100% then it requires 31.5 g.
But the original solution of HNO 3 is 70% concentrated.
Hence, the mass of HNO 3 required to produce 2.0 M solution =
= 45 g of HNO 3
Moles of urea =
Concentration of solution =
= 0.01 M
8 g H 2 has 4 moles while the others has 1 mole each.
No. of atoms = N A No. of moles 3 = 6.023 10 23 0.1 3 = 1.806 10 23
Given in the question that molar mass of Na 2 CO 3 = 106 g Molarity of solution =
= 0.9547 M = 0.955 M Na 2 CO 3 2Na + +
[Na + ] = 2[Na 2 CO 3 ] = 2 0.955 = 1.910 M [
] = [Na 2 CO 3 ] = 0.955 M
<table class=tg> <tbody><tr> <th class=tg-s6z2>H2</th> <th class=tg-s6z2>+</th> <th class=tg-s6z2>1/2O2</th> <th class=tg-s6z2></th> <th class=tg-s6z2>H2O</th> </tr> <tr> <td class=tg-s6z2>2 g</td> <td class=tg-s6z2></td> <td class=tg-s6z2>16 g</td> <td class=tg-s6z2></td> <td class=tg-s6z2>18 g</td> </tr> <tr> <td class=tg-s6z2>1 mol</td> <td class=tg-s6z2></td> <td class=tg-s6z2>0.5 mol</td> <td class=tg-s6z2></td> <td class=tg-s6z2>1 mol</td> </tr> </tbody></table> 10 g of H<sub>2</sub> = 5 mol and 64 g og O<sub>2</sub> = 2 mol<br><br> In this reaction, oxygen is the limiting reagent so amount of H<sub>2</sub>O produced depends on that of O<sub>2</sub><br><br> Since 0.5 mol of O<sub>2</sub> gives 1 mol H<sub>2</sub>O<br><br> 2 mol of O<sub>2</sub> will give <b>4 mol</b> H<sub>2</sub>O
<table class=tg> <tbody><tr> <th class=tg-s6z2>PbO</th> <th class=tg-s6z2>+</th> <th class=tg-s6z2>2HCl</th> <th class=tg-s6z2></th> <th class=tg-s6z2>PbCl<sub>2</sub></th> <th class=tg-s6z2>+</th> <th class=tg-s6z2>H<sub>2</sub>O</th> </tr> <tr> <td class=tg-s6z2>n mol</td> <td class=tg-s6z2></td> <td class=tg-s6z2>2n mol</td> <td class=tg-s6z2></td> <td class=tg-s6z2>n mol</td> <td class=tg-s6z2></td> <td class=tg-s6z2></td> </tr> <tr> <td class=tg-baqh>
mol</td> <td class=tg-baqh></td> <td class=tg-baqh>
mol</td> <td class=tg-baqh></td> <td class=tg-baqh></td> <td class=tg-baqh></td> <td class=tg-baqh></td> </tr> <tr> <td class=tg-baqh>0.029 mol</td> <td class=tg-baqh></td> <td class=tg-baqh>0.087 mol </td> <td class=tg-baqh></td> <td class=tg-baqh></td> <td class=tg-baqh></td> <td class=tg-baqh></td> </tr> </tbody></table> <br> Formation of moles of lead(II) chloride depends upon the no. of moles of PbO which acts as a limiting reagent here.
So no of moles of PbCl<sub>2</sub> formed will be equal to the no of PbO (i.e 0.029)