Hence, the volume of pyramid is:
3x^2 cm^3
We know that a volume(V) of a oblique square pyramid with height 'h' and base area A is given by the help of formula:
[tex]V=\dfrac{1}{3}\times (Ah)[/tex]
Now, according to the ques we have:
The base edge of an oblique square pyramid is represented as x cm.
The height is 9 cm.
Hence, the base area (A) is calculated as:
[tex]A=x^2[/tex]
( Since the base is in the shape of a square and we know that the area of square with side length s is given as:
[tex]Area=s^2[/tex] )
So, the volume of the pyramid is calculated as:
[tex]V=\dfrac{1}{3}\times (x^2\times 9)\\\\V=3x^2 \ cm^3[/tex]
Hence, the volume of pyramid is:
3x^2 cm^3
A pyramid is a solid shape with several triangles and a base. The volume of the pyramid in terms of x is 3x^2 cm3
The volume(V) of an oblique square pyramid with height 'h' and base area A is expressed according to the formula:
V = Bh/3
B is the base area = x * x = x^2
h is the height = 9cm
Substitute
V = x^2*9/3
V = 3x^2cubic cm
Hence the volume of the pyramid in terms of x is 3x^2 cm3
Learn more on volume of pyramid here: https://brainly.com/question/218706
