5+5
412000
To estimate how many dimes fit in a 1.5-liter bottle, we first need to know the volume of a dime. A dime has a diameter of about 1.8 cm and a thickness of 1.35 mm, giving it a volume of approximately 0.36 cm³. Since 1.5 liters equals 1,500 cm³, dividing 1,500 cm³ by 0.36 cm³ per dime suggests that around 4,167 dimes could fit in the bottle, assuming no gaps between the dimes. However, practical factors like packing efficiency would likely reduce this number.
6 cm tall
7
7.5 cm
The value of the stack would depend on how worn the dimes are. If you accept that a US dime is between 1.35 and 1.40 mm thick, then the value of the stack would worth between $264.30 and $274.00. 37cm * 10 mm per cm / 1.35mm = 2740074074074074 ~ $274.00 37cm * 10 mm per cm / 1.40mm = 264.285714285714 ~ $264.30
A dime is 1.35 mm (0.135 cm) thick so a 5 cm stack would contain5/0.135 = 37.04 coins (approx).A dime is 1.35 mm (0.135 cm) thick so a 5 cm stack would contain5/0.135 = 37.04 coins (approx).A dime is 1.35 mm (0.135 cm) thick so a 5 cm stack would contain5/0.135 = 37.04 coins (approx).A dime is 1.35 mm (0.135 cm) thick so a 5 cm stack would contain5/0.135 = 37.04 coins (approx).
412000
To estimate how many dimes fit in a 1.5-liter bottle, we first need to know the volume of a dime. A dime has a diameter of about 1.8 cm and a thickness of 1.35 mm, giving it a volume of approximately 0.36 cm³. Since 1.5 liters equals 1,500 cm³, dividing 1,500 cm³ by 0.36 cm³ per dime suggests that around 4,167 dimes could fit in the bottle, assuming no gaps between the dimes. However, practical factors like packing efficiency would likely reduce this number.
6 cm tall
7
about 10cm because 1 dime=1mm* * * * *That would be OK if a dime was 1 mm but it isn't. It is 1.35 mm so that a stack of 100 is 135 mm = 13.5 cm.
15870
10 cm or 100 mm.
7.5 cm
500
To estimate how many dimes fit in a 12-ounce water bottle, we first need to know the volume of a dime, which is approximately 0.36 cubic centimeters (cm³). A 12-ounce water bottle holds about 355 cm³. Dividing 355 cm³ by the volume of a dime suggests that roughly 986 dimes could fit in the bottle, assuming no gaps and perfect packing. However, due to the irregular shape and packing efficiency, the actual number may be lower.