To determine the length of a prism, additional context is needed, such as the dimensions of the base or the volume of the prism. If "2058" refers to a single measurement (like volume or surface area), please provide more information to clarify what you are asking about.
V = Length*Width*HeightSo 2058 = (3w)*w*(2w) = 6w^3 therefore w^3 = 2058/6 = 343 => w = 7 Then height = 2w = 14 units.
Assuming that the width is the same size as the height of the cuboid then let the length be 3x the width be x and the height be x. length*width*height = volume 3x*x*x = 2058 3x3 = 2058 Divide both sides by 3: x3 = 686 Cube root both sides: x = 8.819447349 length = 3x = 26.45834205 cm
2058=(3w) times (2w) times (w) or 2058=6w^3 divide both sides by 6 343=w^3 The cube root of 343 or 7 is the width. Let's check: 7 times 14 times 21 is 2058.
Let the width be ( w ). Then, the length is ( 3w ) and the height is ( 2w ). The volume of the rectangular prism can be expressed as ( V = \text{length} \times \text{width} \times \text{height} = 3w \times w \times 2w = 6w^3 ). Setting this equal to the given volume, ( 6w^3 = 2058 ), we find ( w^3 = 343 ), so ( w = 7 ) cm. Thus, the length of the prism is ( 3w = 21 ) cm.
To find the length of a prism, you need to identify the prism's base shape and measure one of its dimensions. The length of the prism is typically the distance between its two parallel bases. If the prism is a right prism, this length can be taken directly from a measurement of the vertical height between the bases. For irregular prisms, the length may vary based on the specific structure and orientation.
V = Length*Width*HeightSo 2058 = (3w)*w*(2w) = 6w^3 therefore w^3 = 2058/6 = 343 => w = 7 Then height = 2w = 14 units.
Let the length be 3x, the height be 2x and the width be x: length*height*width = volume 3x*2x*x = 2058 cubic cm 6x3 = 2058 Divide both sides by 6: x3 = 343 Cube root both sides: x = 7 cm Check: 21*14*7 = 2058
Let the width be "w" cm Length = 3w cm Height = 2wcm Hence w x 3w x 2w = 2058 cubic cm 6(w-cubed) = 2058 w-cubed = 2058/6 = 343 w = cube root of 343 = 7 cm
Assuming that the width is the same size as the height of the cuboid then let the length be 3x the width be x and the height be x. length*width*height = volume 3x*x*x = 2058 3x3 = 2058 Divide both sides by 3: x3 = 686 Cube root both sides: x = 8.819447349 length = 3x = 26.45834205 cm
2058=(3w) times (2w) times (w) or 2058=6w^3 divide both sides by 6 343=w^3 The cube root of 343 or 7 is the width. Let's check: 7 times 14 times 21 is 2058.
Let the width be ( w ). Then, the length is ( 3w ) and the height is ( 2w ). The volume of the rectangular prism can be expressed as ( V = \text{length} \times \text{width} \times \text{height} = 3w \times w \times 2w = 6w^3 ). Setting this equal to the given volume, ( 6w^3 = 2058 ), we find ( w^3 = 343 ), so ( w = 7 ) cm. Thus, the length of the prism is ( 3w = 21 ) cm.
2,058/2,058= remander if 0 times 3 with the 0 and that will give you 0 and then you try to find the height of the length? The Answer is Fourteen or 14 cm for the height The Answer is twenty-one or 21 for the length
To find the length of a prism, you need to identify the prism's base shape and measure one of its dimensions. The length of the prism is typically the distance between its two parallel bases. If the prism is a right prism, this length can be taken directly from a measurement of the vertical height between the bases. For irregular prisms, the length may vary based on the specific structure and orientation.
The length of the prism is at right angles to the bases.
Area of pentagon * length of prism.
Yes, a square prism's height, length, and width are equal.
Find the area of one end of the prism, then multiply it by the length of the prism.