What is the volume of the figure shown?

A rectangular prism is shown whose length is labeled as 16 decimal point 2 5 centimeters, breadth is labeled as 5 decimal point 8 centimeters and height is labeled as 4 decimal point 6 centimeters. Above this, another rectangular prism is placed 10 decimal point 1 centimeters away along its length whose breadth is labeled as 5 decimal point 8 centimeters and height is labeled as 4 decimal point 6 centimeters.

why all those annoying words? Just type the numbers!

For each prism, the volume is length*width*height, so add the two volumes.

You say the 2nd prism is "away" from the first, so how is the volume to be calculated? I'm crying -- please clarify, and use some numbers, like 16.25, rather than "16 decimal point 2 5" >wah wah<

im crying plz help

To find the volume of the figure, we need to calculate the volume of both rectangular prisms and add them together.

First, let's find the volume of the bottom rectangular prism:

Volume = length x breadth x height
Volume = 16.25 cm x 5.8 cm x 4.6 cm

Next, let's find the volume of the top rectangular prism:

Volume = length x breadth x height
Volume = 16.25 cm x 5.8 cm x 4.6 cm

Now, let's add the two volumes together:

Total Volume = Volume of bottom prism + Volume of top prism

Total Volume = (16.25 cm x 5.8 cm x 4.6 cm) + (16.25 cm x 5.8 cm x 4.6 cm)

Total Volume = (316.10 cm³) + (316.10 cm³)

Total Volume = 632.20 cm³

Therefore, the volume of the figure shown is 632.20 cm³.

To find the volume of the figure, we need to calculate the volume of each rectangular prism separately and then add them together.

First, let's find the volume of the larger rectangular prism:

Length = 16.25 cm
Breadth = 5.8 cm
Height = 4.6 cm

The volume of a rectangular prism is calculated by multiplying the length, breadth, and height:

Volume = Length x Breadth x Height

Substituting the given values:

Volume of larger rectangular prism = 16.25 cm x 5.8 cm x 4.6 cm

To calculate this, multiply 16.25 by 5.8, and then multiply the result by 4.6.

Next, let's find the volume of the smaller rectangular prism:

Since it is placed above the larger rectangular prism along its length, it will have the same length and breadth as the larger prism.

Length = 16.25 cm
Breadth = 5.8 cm
Height = 4.6 cm

Volume of smaller rectangular prism = 16.25 cm x 5.8 cm x 4.6 cm

Add the volumes of the two rectangular prisms:

Total volume = Volume of larger rectangular prism + Volume of smaller rectangular prism

To calculate this, add the volumes obtained from the previous steps.

Finally, you will have the volume of the figure.