How do we find the radius in this quesiton? What are the steps?

Chemistry
10th Edition
ISBN:9781305957404
Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Publisher:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Chapter1: Chemical Foundations
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How do we find the radius in this quesiton? What are the steps?

Chemistry I Science
Supplemental Problems from Chapter 2
CCC – Dr. Feudale
9. Suppose you have a cylindrical glass tube with a thin capillary opening and you wish to
determine the diameter of the opening. You can do this by weighing the glass tube before
and after it is filled with liquid mercury. Using the following information, calculate the
diameter of the capillary tube:
Mass of empty tube:
Mass of tube with mercury: 3.416 g
3.263 g
16.75 mm
Length of capillary tube:
Density of mercury:
Volume of cylindrical tube: V = T(radius)“(length)
13.546 g/cm
%3D
Hint: we can calculate the total volume of the mercury from its mass and density. Because the
volume of mercury equals the volume of the cylinder, we can rearrange the equation for volume of
the cylinder to solve for the radius of the capillary tube.
Volume of mercury = 0.01129 cm
%3D
%3D
Radius of capillary tube = 0.0463 cm
Diameter = 2*radius = 2*0.0463 = 0.0927 cm
%3D
%3D
85n
on actual mass of 84 9117
uhinh họo
Transcribed Image Text:Chemistry I Science Supplemental Problems from Chapter 2 CCC – Dr. Feudale 9. Suppose you have a cylindrical glass tube with a thin capillary opening and you wish to determine the diameter of the opening. You can do this by weighing the glass tube before and after it is filled with liquid mercury. Using the following information, calculate the diameter of the capillary tube: Mass of empty tube: Mass of tube with mercury: 3.416 g 3.263 g 16.75 mm Length of capillary tube: Density of mercury: Volume of cylindrical tube: V = T(radius)“(length) 13.546 g/cm %3D Hint: we can calculate the total volume of the mercury from its mass and density. Because the volume of mercury equals the volume of the cylinder, we can rearrange the equation for volume of the cylinder to solve for the radius of the capillary tube. Volume of mercury = 0.01129 cm %3D %3D Radius of capillary tube = 0.0463 cm Diameter = 2*radius = 2*0.0463 = 0.0927 cm %3D %3D 85n on actual mass of 84 9117 uhinh họo
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