The data below is for a sample of gas at 25°C. PxV Pressure Difference in Hg Volume (mmx mL) Levels (mm) (mm) LmL) 710 35.6 0 34.9 +15 33.7 +40 31.2 +100 25.3 +290 36.6 -20 38.3 -50 41.4 -100 50.6 -210 Now, calculate the Px V product (this is the proportionality constant, k) for each volume and pressure and fill in the column in the table. Complete the statements below: Statements: The name of the curve you graphed is 1. The mathematical relationship between P and V is 2. The value of the proportionality constant, k, is 3. 4. The volume of this sample of gas at 2.00 atm and 25°C would be (Show your calculation in the space below.) ITIF | | | !

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The data below is for a sample of gas at 25°C.
PxV
Pressure
Difference in Hg
Volume
(mmx mL)
Levels (mm)
(mm)
LmL)
710
35.6
0
34.9
+15
33.7
+40
31.2
+100
25.3
+290
36.6
-20
38.3
-50
41.4
-100
50.6
-210
Now, calculate the Px V product (this is the proportionality constant, k) for each
volume and pressure and fill in the column in the table. Complete the statements
below:
Statements:
The name of the curve you graphed is
1.
The mathematical relationship between P and V is
2.
The value of the proportionality constant, k, is
3.
4. The volume of this sample of gas at 2.00 atm and 25°C would be
(Show your calculation in the space below.)
ITIF | | | !
Expand
Transcribed Image Text

The data below is for a sample of gas at 25°C. PxV Pressure Difference in Hg Volume (mmx mL) Levels (mm) (mm) LmL) 710 35.6 0 34.9 +15 33.7 +40 31.2 +100 25.3 +290 36.6 -20 38.3 -50 41.4 -100 50.6 -210 Now, calculate the Px V product (this is the proportionality constant, k) for each volume and pressure and fill in the column in the table. Complete the statements below: Statements: The name of the curve you graphed is 1. The mathematical relationship between P and V is 2. The value of the proportionality constant, k, is 3. 4. The volume of this sample of gas at 2.00 atm and 25°C would be (Show your calculation in the space below.) ITIF | | | !

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