Oh, dude, you wanna know the surface area of a rectangular prism? Well, it's like adding up the areas of all six sides. So, you calculate the area of each side (2*(74) + 2(72) + 2(4*2)) and boom, you've got your surface area. It's like wrapping a present, but with math.
It depends on the prism. Is it a triangular prism, a rectangular prism, a pentagonal prism... etc..
It is 94 square centimetres.
The volume V of a prism is the product of the area base and the height h of the prism. V = Bh or V = LWh substitute what we know into the formula; 63 = (5)(W)(4) 63 = 20W divide by 20 to both sides; 3.15 = W Thus, the width is 3.15 cm.
A cylinder with a height of 4cm and a width of 10cm has a lateral area of about 125.66cm2
4cm
It depends on the prism. Is it a triangular prism, a rectangular prism, a pentagonal prism... etc..
L = 10W = 5H = 42 faces have area = 502 faces have area = 402 faces have area = 20Total surface area = 220 cm2
It is 94 square centimetres.
A rectangular prism is just a box or cuboid So the capacity is 5cm x 4cm x 10cm = 200cm3
200
It is: 7*5*4 = 140 cubic cm
The formula for the surface area of rectangle is 2(lw)+2(lh)+2(wh).So the solution is: 4x3=12x2=24 4x8=32x2=64 3x8=24x2=48 24+64+48=136cm2 The answer is 136cm2
96 sq. cm
To find the volume of a prism, you multiply the area of the base by the height. In this case, the base is a rectangle with dimensions 10cm and 4cm, so the area is 10cm x 4cm = 40cm². The height of the prism is 2cm. Therefore, the volume of the prism is 40cm² x 2cm = 80cm³.
The surface area ( A ) of a rectangular prism can be calculated using the formula ( A = 2(lw + lh + wh) ), where ( l ) is the length, ( w ) is the width, and ( h ) is the height. Substituting the given dimensions (length = 8 cm, width = 9 cm, height = 4 cm), we get ( A = 2(8 \times 9 + 8 \times 4 + 9 \times 4) = 2(72 + 32 + 36) = 2(140) = 280 , \text{cm}^2 ). Thus, the surface area of the prism is 280 cm².
2osq
The volume V of a prism is the product of the area base and the height h of the prism. V = Bh or V = LWh substitute what we know into the formula; 63 = (5)(W)(4) 63 = 20W divide by 20 to both sides; 3.15 = W Thus, the width is 3.15 cm.