We have access to no textbook and therefore can not see table 1.3.
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According to table 1.3, what volume of iron would be needed to balance a 1.00cm3 sample of lead on a two pan laboratory balance? Table 1.3 shows densities g/cm3 such as iron=7.87g/cm3 and lead is 11.4g/cm3
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density= m/v
7.87 g/cm3 = m/ 1.00cm3
7.87g / 11.36 g/cm3
answer is 0.69 cm3
7.87 g/cm3 = m/ 1.00cm3
7.87g / 11.36 g/cm3
answer is 0.69 cm3
Mass/Density = Volume
_11.4_g_ = v
7.87g/cm3
1.45cm3 = v
_11.4_g_ = v
7.87g/cm3
1.45cm3 = v
What volume of iron (density 7.87 g/cm3) would be required to balance a 1.45 cm3 sample of lead (density 11.4 g/cm3) on a two-pan laboratory balance
Let's review the solution...
What volume of iron (density 7.87 g/cm3) would be required to balance a 2.90 cm3 sample of lead (density 11.4 g/cm3) on a two-pan laboratory balance?
Lead has a density of 11.4 g/cm3. A 2.90 cm3 sample of lead would have a mass of
ρ = m/V therefore m = ρV
m = (11.4 g/cm3)(2.90 cm3)
= 11.4 × 2.90g/cm3 × cm3
= 33.1 g
Iron has a density of 7.87 g/cm3. The volume of iron required to balance a mass of 33.1 g of lead is:
ρ = m/V therefore V = m/ρ
V = 33.1 g/7.87g/cm3 = 33.1g/ 7.87 1g x cm3/g
= 4.200762 cm3
= 4.20 cm3
What volume of iron (density 7.87 g/cm3) would be required to balance a 2.90 cm3 sample of lead (density 11.4 g/cm3) on a two-pan laboratory balance?
Lead has a density of 11.4 g/cm3. A 2.90 cm3 sample of lead would have a mass of
ρ = m/V therefore m = ρV
m = (11.4 g/cm3)(2.90 cm3)
= 11.4 × 2.90g/cm3 × cm3
= 33.1 g
Iron has a density of 7.87 g/cm3. The volume of iron required to balance a mass of 33.1 g of lead is:
ρ = m/V therefore V = m/ρ
V = 33.1 g/7.87g/cm3 = 33.1g/ 7.87 1g x cm3/g
= 4.200762 cm3
= 4.20 cm3