The radius of an atom of rubidium (Rb) is about 2.1 Å. (a) Express this distance in nanometers (nm). Express this distance in picometers (pm). pm (b) How many rubidium (Rb) atoms would have to be lined up to span 1.0 mm? (c) If the atom is assumed to be a sphere, what is the volume in cm3 of a single rubidium (Rb) atom?

c)
Volume of the sphere = 4πr3/3
Given that radius of Rb atom = 2.1×10-8 cm

= 38.808×10-24 cm3
=3.881×10-23 cm3
The radius of an atom of rubidium (Rb) is about 2.1 Å. (a) Express this distance...
The radius of an atom of krypton (Kr) is about 1.9 angstroms. (a)Express this distance in nanometers (nm) and in picometers (pm). (b)How many krypton atoms would have to be lined up to span 1.0mm? (c)If the atom is assumed to be a sphere, what is the volume in cm^3 of a single Kr atom?
The diameter of a thorium atom is 3.60 Å . Express the radius of a thorium atom in both meters and nanometers. radius: m radius: nm How many thorium atoms would have to be lined up side by side to span 1.00 mm ? number of atoms: If the atom is assumed to be a sphere, what is the volume in cubic centimeters ( cm 3 ) of a single thorium atom? volume: cm 3
1. The radius of a nickel atom is 125 pm. How many nickel atoms would have to be laid side by side to span a distance of 1.78 mm? 2. The mass of a single iridium atom is 3.19×10-22 grams. How many iridium atoms would there be in 126 milligrams of iridium? 3. The volume of a single platinum atom is 1.12×10-23 cm3. What is the volume of a platinum atom in microliters?
The nucleus of the hydrogen atom has a radius of about 1.0 × 10-15 m. The electron is at a distance of about 5.29 × 10-11 m from the nucleus. Assuming the hydrogen atom is a sphere with a radius of 5.29 × 10-11 m, find (a) the volume of the atom, (b) the volume of the nucleus, and (c) the percentage of the volume of the atom that is occupied by the nucleus.
Unit Cell Calculations Name
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Unit Cells: The Simplest Repeating Unit in a Crystal
The structure of solids can be described as if they were
three-dimensional analogs of a piece of wallpaper. Wallpaper has a
regular repeating design that extends from one edge to the other.
Crystals have a similar repeating design, but in this case the
design extends in three dimensions from one edge of the solid to
the other. We can unambiguously describe a piece of wallpaper by...
For each of the following, you’ll need to perform dimensional analyses. Show your work, use significant figures and show all conversion factors you use. You may need to use some of the conversion factors or equations below and you many need to look some up. 1 mole = 6.02x1023 atoms mass of a gold atom = 3.27 x 10-22 g radius of a gold atom = 174 picometers density of gold = 19.3 g/mL volume of a sphere = 4/3πr3...
Calculate the mass of an atom of Hydrogen (1.0 g/mol) Silver (107.87 g/mol) Silicon (28.09 g/mol) What are the mass ratios of the elements in these chemical compounds? Ammonia. NH_3 Ethanol, C_2 H_6 O Toluene, C_7 H_8 What now-famous talk did Feynman give to stimulate development in nano-technology? What year did he give it? What less optimistic topic did some of those in the audience suspect was meant by the title of Feynman's talk? Many computers use one byte (8...
Q. 3. Potassium fluoride adopts the rock salt (NaCl type) structure, with a density of 2.48 g/cm3. Using the data for the Part 4 model you constructed, calculate the expected distance between the center of the potassium ion and the center of an adjacent fluoride ion in pm. Q. 4. The diameter of a Cs+ ion is 334 pm; the diameter of a Br- ion is 392 pm. For CsBr, which crystallizes in the CsCl type structure from Part 5,...
1-1 Suppose you want to make a scale model of a hydrogen atom. You choose, for the nucleus, a small ball bearing with a radius of 1.5 mm. The radius of the hydrogen atom is 0.529 × 10−10 m and the radius of the nucleus is 1.2 × 10−15 m. (a) What would be the radius of the model? (b) Suppose that now you want to make a scale model of the solar system using the same ball bearing as...
Consider a cylindrical capacitor like that shown in Fig. 24.6. Let d = rb − ra be the spacing between the inner and outer conductors. (a) Let the radii of the two conductors be only slightly different, so that d << ra. Show that the result derived in Example 24.4 (Section 24.1) for the capacitance of a cylindrical capacitor then reduces to Eq. (24.2), the equation for the capacitance of a parallel-plate capacitor, with A being the surface area of...