A cuboid has a surface area of 102.
Calculate X.
A cuboid has a surface area of 102.
Calculate X.
Look at the cuboid in the figure below.
Its surface area 752 cm².
Calculate X.
The surface area of the cuboid is 18X + 7.
Calculate X.
Calculate X given that the surface area of the cuboid is 98.
Express the surface area of the rectangular prism in terms of X using the given data.
A cuboid has a surface area of 102.
Calculate X.
3
Look at the cuboid in the figure below.
Its surface area 752 cm².
Calculate X.
10 cm
The surface area of the cuboid is 18X + 7.
Calculate X.
The given surface area is not possible.
Calculate X given that the surface area of the cuboid is 98.
1
Express the surface area of the rectangular prism in terms of X using the given data.
16X+30
Express the surface area of the rectangular prism below in terms of a, b, and c.
Express the surface area of the cube in terms of a.
Express the surface area of the rectangular prism below in terms of a.
The surface area of the cuboid in the diagram is 110. Calculate X.
The surface area of the cuboid in the diagram is 450x cm².
a = 7
Calculate the volume of the cuboid.
Express the surface area of the rectangular prism below in terms of a, b, and c.
2ac+2ab+2bc
Express the surface area of the cube in terms of a.
6a^2
Express the surface area of the rectangular prism below in terms of a.
12a+10
The surface area of the cuboid in the diagram is 110. Calculate X.
-1.9
The surface area of the cuboid in the diagram is 450x cm².
a = 7
Calculate the volume of the cuboid.
cm³
A cuboid has the following dimensions:
\( 4\times3x\times2y \)
Its surface area is:
\( 66x+56 \)
What is the value of \( y \)?
Look at the cuboid in the diagram.
Its surface area is 135.5.
Calculate X.
The ratio between the height and the width of the cuboid 3:5.
The length of the cuboid l and greater than 3 of the height.
Express using l the surface area of the cuboid.
The surface area of a rectangular prism is \( 40xy^2 \).
The length of the rectangular prism is\( z \).
Express the possible height and width using \( x,y,z \).
Renovations began at a municipal swimming pool. As part of the renovations, the pool is being resurfaced with custom-made tiles.
\( \frac{1}{2}x\cdot x\cdot\frac{1}{4}x \) (in meters).
Dimensions of the pool: depth of 5 mts.
length 20 mts.
width 10 mts.
Express the number of tiles used using x.
A cuboid has the following dimensions:
Its surface area is:
What is the value of ?
cm
Look at the cuboid in the diagram.
Its surface area is 135.5.
Calculate X.
1.5
The ratio between the height and the width of the cuboid 3:5.
The length of the cuboid l and greater than 3 of the height.
Express using l the surface area of the cuboid.
The surface area of a rectangular prism is .
The length of the rectangular prism is.
Express the possible height and width using .
,
Renovations began at a municipal swimming pool. As part of the renovations, the pool is being resurfaced with custom-made tiles.
(in meters).
Dimensions of the pool: depth of 5 mts.
length 20 mts.
width 10 mts.
Express the number of tiles used using x.
The surface area of a cuboid is 300X cm².
Its height is 5X cm.
What is its width and length?
A number of bricks were stacked in the shape of a box. One brick was pulled out so that a brick-sized recess was left on its side.
Calculate the surface area of the new shape.
The surface area of a cuboid is 300X cm².
Its height is 5X cm.
What is its width and length?
Width = 5
Height =
A number of bricks were stacked in the shape of a box. One brick was pulled out so that a brick-sized recess was left on its side.
Calculate the surface area of the new shape.
79x + 83 cm²