Calculating Density with Water Displacement

Let's practice! Before reads 50 mL. After we drop in the object, the new water level goes up to 60 mL. What is the volume of the blocks? (Hint: new volume- old volume)

• 8 cc

• 10 cc

• 60 cc

• 5 cc

What is the volume of the ring? (new volume - old volume)

• 64 cc

• 68 cc

• 8 cc

• 4 cc

What is the volume of the graduated cylinder after the fish was placed in it?

• 32 mL

• 6 mL

• 48 mL

• 38 mL

What is the volume of the fish?

• 48 cc

• 38 cc

• 32 cc

• 6 cc

Imagine you're a scientist on a thrilling adventure, and you've just discovered a mysterious object! To unlock its secrets, you decide to measure its volume using the exciting method of water displacement. You start with the water level at 58 mL, and after submerging the object, the water rises to a majestic 65 mL. If this enigmatic object weighs 47.5 g, can you calculate its density and reveal its hidden properties?

• 0.39 g/cm³

• 6.79 g/cm³

• 67.86 g/cm³

• 0.15 g/cm³

Imagine you're a treasure hunter and you've just found an irregularly shaped piece of gold! Excited, you lower it into a graduated cylinder that already has 17 ml of water. As the gold submerges, the water level rises to 20 ml. If this shiny treasure weighs 27 g, can you figure out its density?

• 9 g/mL

• 10.5 g/mL

• 6.5 g/mL

• 8 g/mL

Imagine you're a treasure hunter and you've just found an irregularly shaped piece of gold! Excited, you lower it into a graduated cylinder that already has 17 ml of water. Magically, the water level rises to 20 ml. If this golden treasure weighs 27 g, can you figure out its density?

• 9 g/mL

• 10.5 g/mL

• 6.5 g/mL

• 8 g/mL

What is the volume of Object X?

• 10.0 cm³

• 15.0 cm³

• 20.0 cm³

• 25.0 cm³

What is the volume of the water after the hammer was placed in the graduated cylinder?

• 4 mL

• 69 mL

• 71 mL

• 65 mL

What is the volume of the hammer?

• 4 cc

• 65 cc

• 69 cc

• 71 cc