The areas of three adjacent faces of a cuboid are `x ,\ y\ a n d\ zdot` If the volume is `V ,` prove that `V^2=x y zdot`

The areas of three adjacent faces of a cuboid are x, y and z. If the volume is V, prove that V^2 = xyz .

If the areas of three adjacent faces of a cuboid are 8\ c m^2,\ 18 c m^2a n d\ 25 c m^2dot Find the volume of the cuboid.

In Fig.32, find the values of x , y\ a n d\ zdot

If the lengths of edges of a cuboid are 2x ,\ 3y\ a n d\ 4\ x y , then its volume is: (a) 24\ x y (b) 9x^2y (c) 24\ x^2y^2 (d) 6x^2y^2

If A_1,\ A_2a n d\ A_3 denote the areas of three adjacent faces of a cuboid, then its volume is (a) A_1A_2\ A_3 (b) 2A_1A_2A_3 (c) sqrt(A_1\ A_2A_3) (d) A_1A_2A_3

In Figure, B E S T is a parallelogram. Find the values of x ,\ y\ a n d\ zdot

In Fig.85, A B|| C D\ a n d\ A C || B Ddot Find the value of x , y , zdot

In the adjacent figure H O P E is a parallelogram. Find the angle measures x ,\ y\ a n d\ Zdot State the geometrical truths you use to find them. (Figure)

Write the angle between the lines 2x=3y=z\ a n d\ 6x=-y=-4zdot

In Fig.76, A B C Ddot\ Find the value of x , y , zdot