Suppose gold bars are made such that they are cubic. If they are made cubic, then there volume is given by V = L3, where L is the length of a side of the bar. The price of any gold bar is directly proportional to its volume, so the price of the gold is P = c V, where c is some number (a constant) and V is the volume. Suppose a gold bar of some size has a price of $8,420.1 dollars. If another gold bar had sides which were a factor of 2.9 times smaller than the bar which has a price of $8,420.1 dollars, what would be the cost of this smaller bar in dollars ($)?

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10 years ago

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Suppose someone invents completely new units where 1 zig = 0.18 zags and 1 zoyear = 0.4 years (typical years, as in 365 days). Convert 585 zag/zoyear to zig/hour.

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Suppose gold bars are made such that they are cubic. If they are made cubic, then there volume is given by V = L3, where L is the length of a side of the bar. The price of any gold bar is directly proportional to its volume, so the price of the gold is P = c V, where c is some number (a constant) and V is the volume. Suppose a gold bar of some size has a price of $8,420.1 dollars. If another gold bar had sides which were a factor of 2.9 times smaller than the bar which has a price of $8,420.1 dollars, what would be the cost of this smaller bar in dollars ($)?

1 answer

Suppose someone invents completely new units where 1 zig = 0.18 zags and 1 zoyear = 0.4 years (typical years, as in 365 days). Convert 585 zag/zoyear to zig/hour.

Ask a New Question or answer this question.

Kimmy · Answer

Suppose someone invents completely new units where 1 zig = 0.18 zags and 1 zoyear = 0.4 years (typical years, as in 365 days). Convert 585 zag/zoyear to zig/hour.