A 2.50-kg steel gasoline can hold 20.0 L of gasoline when full.
What is the average density of the full gas can, taking into account the volume occupied by steel as well as by gasoline?

805 kg/m^3.

Explanation:

Okay, in the question above we are given the following parameters; the mass of steel gasoline= 2.50-kg, volume of gasoline it can hold= 20.0 L. Then we are asked to calculate the average density of the full can.

Recall that the formula for Calculating density = mass/ volume.

So, the total mass of the full can= mass of the steel can, m1 + mass of the gasoline, m2.

Although, we are not given but the density of gasoline = 0.68 g/cm^3 or 6.7 × 10^2 kg/m^3. (Note that you can use any of the value for density of gasoline just take note of the units, for instance one is in g/cm^3 and the other is in kg/m^3). For instance, if we take the one in g/cm^3 we have;

The mass of gasoline = 0.68 × (10^3 × 20).

Mass of gasoline = 13.6 ×10^3 g or 13.6 kg.

Since the mass in the question is given to us In kilograms we will be using the kg unit.

Therefore, the total mass of the full can= mass of the steel can, m1 + mass of the gasoline, m2.

===>2.50 + 13.6.

Then, going back to the formula for Calculating density, we have;

Average density= 2.50 + 13.6/ 20 × 10^3.

Average density = 805 kg/m^3.

the mantle

explanation:

earth is divided into three layers: the crust or the outermost layer on which we live; the underlying, middle layer - the mantle - and the core (the innermost layer of earth).

i don't see a text, but i am gonna assume this *orbit* the curved path, usually elliptical, described by a planet, satellite, spaceship, etc., around a celestial body, as the sun.