Chapter 1: Problem 21
Label each of the following as either a physical process or a chemical process: (a) rusting of a metal can, (b) boiling a cup of water, (c) pulverizing an aspirin, (d) digesting a candy bar, (e) exploding of nitroglyerin.
Chapter 1: Problem 21
Label each of the following as either a physical process or a chemical process: (a) rusting of a metal can, (b) boiling a cup of water, (c) pulverizing an aspirin, (d) digesting a candy bar, (e) exploding of nitroglyerin.
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Get started for freeIn the United States, water used for irrigation is measured in acre-feet. An acre-foot of water covers an acre to a depth of exactly 1 ft. An acre is 4840 yd. An acre-foot is enough water to supply two typical households for 1.00 yr. (a) If desalinated water costs \(\$ 1950\) per acre-foot, how much does desalinated water cost per liter? (b) How much would it cost one household per day if it were the only source of water?
A sample of ascorbic acid (vitamin \(\mathrm{C} )\) is synthesized in the laboratory. It contains 1.50 \(\mathrm{g}\) of carbon and 2.00 \(\mathrm{g}\) of oxygen. Another sample of ascorbic acid isolated from citrus fruits contains 6.35 \(\mathrm{g}\) of carbon. According to the law of constant composition, how many grams of oxygen does it contain?
The total rate at which power is used by humans world wide is approximately 15 TW (terawatts). The solar flux averaged over the sunlit half of Earth is 680 \(\mathrm{W} / \mathrm{m}^{2}\) (assuming no clouds). The area of Earth's disc as seen from the Sun is \(1.28 \times 10^{14} \mathrm{m}^{2} .\) The surface area of Earth is approximately \(197,000,000\) square miles. How much of Earth's surface would we need to cover with solar energy collectors to power the planet for use by all humans? Assume that the solar energy collectors can convert only 10\(\%\) of the available sun light into useful power.
In \(2009,\) a team from Northwestern University and Western Washington University reported the preparation of a new "spongy" material composed of nickel, molybdenum, and sulfur that excels at removing mercury from water. The density of this new material is 0.20 \(\mathrm{g} / \mathrm{cm}^{3}\) , and its surface area is 1242 \(\mathrm{m}^{2}\) per gram of material. (a) Calculate the volume of a 10.0 -mg sample of this material. (b) Calculate the surface area for a 10.0 -mg sample of this material. (c) A 10.0 -mL sample of contaminated water had 7.748 mg of mercury in it. After treatment with 10.0 \(\mathrm{mg}\) of the new spongy material, 0.001 \(\mathrm{mg}\) of mercury remained in the contaminated water. What percentage of the mercury was removed from the water? (d) What is the final mass of the spongy material after the exposure to mercury?
Perform the following conversions: (a) 5.00 days to s, (b) 0.0550 \(\mathrm{mi}\) to \(\mathrm{m},(\mathbf{c}) \$ 1.89 / \mathrm{gal}\) to dollars per liter,(d) 0.510 in. \(/ \mathrm{ms}\) to \(\mathrm{km} / \mathrm{hr},\) (e) 22.50 \(\mathrm{gal} / \mathrm{min}\) to \(\mathrm{L} / \mathrm{s}\) (f) 0.02500 \(\mathrm{ft}^{3}\) to \(\mathrm{cm}^{3}\) .
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