Why do you use cubic units and not square units to find the volume of solid figures?
1 answer:
Let's say you have a (1 unit) by (1 unit) by (1 unit) cube.
The Volume of this cube would be (considering a unit=u):
V=(1u)*(1u)*(1u)
=1*1*1*u*u*u
=1u³
The volume of this cube would be 1 unit^3 or in other words, 1 unit cubed.
--------------------------------------------------------
These solid figures are 3 dimensional entities. 3D shapes are made up of 3 elements: length, width and depth. Length, widths and depths are each 1 dimensional entities. Lengths emerge as points are dragged across a certain distance. Areas emerge as lengths are dragged across a certain distance. Volumes emerge as areas are dragged across a certain distance.
The Volume of this cube would be (considering a unit=u):
V=(1u)*(1u)*(1u)
=1*1*1*u*u*u
=1u³
The volume of this cube would be 1 unit^3 or in other words, 1 unit cubed.
--------------------------------------------------------
These solid figures are 3 dimensional entities. 3D shapes are made up of 3 elements: length, width and depth. Length, widths and depths are each 1 dimensional entities. Lengths emerge as points are dragged across a certain distance. Areas emerge as lengths are dragged across a certain distance. Volumes emerge as areas are dragged across a certain distance.
You might be interested in
Answer: 2.0
Step-by-step explanation:
The given expression :
To solve the given expression , we need to follow BODMAS (Bracket→ Of Divide→ Multiplication →Add →Subtract).
According to BODMAS , first we simplified the expression present inside the brackets .
[10= LCM[10,5]]
[Multiply]
[Simplify]
[Add]
Hence, the value of the expression in the simplified form = 2.0
Im only im middle school, but cant you get the answer looking on a graph? loke this one?
