The edges of a box are 4cm 6cm and 8cm
WebScience Physics The edges of a shoebox are measured to be 11.4 cm, 17.8 cm, and 29 cm. Determine the volume of the box retaining the proper number of significant figures in your answer. WebApr 11, 2024 · the edges of two cubes are 4cm and 6cm. find the ratio of their volume. Ask a New Question the edges of two cubes are 4cm and 6cm. find the ratio of their volume. asked by polly April 11, 2024 2 answers 64:216 = 8:27 Ms. Sue April 11, 2024 the sides are in the ratio 6/4 the volumes are in the ratio (6/4)^3 oobleck April 11, 2024
The edges of a box are 4cm 6cm and 8cm
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WebJun 27, 2024 · The edges of a box are 4 cm, 6 cm and 8 cm. Find the lenght of a diagonal on the largest surface. See answers Advertisement tennetiraj86 Answer: answer is given for … WebFeb 2, 2024 · To calculate the volume of a cardboard box: Find the box length. For example, it can be equal to 18 in. Determine its width. Let's say you measured 12 in. Find out the rectangular prism height. Assume it's 15 in. Calculate the cuboid volume. Using the rectangular prism volume formula above, we get volume = (18 × 12 × 15) in = 3240 in³.
WebHere are the steps to compute the surface area of a triangular prism: 1. Find the areas of each of the three rectangular faces, using the formula for the area of a rectangle: length x width. 2. Next, find the area of the two triangular faces, using the formula for the area of a triangle: 1/2 base x height. 3. WebStep 1: Enter the length, width and height in the input field Step 2: Now click the button “Solve” to get the volume Step 3: Finally, the volume of a cuboid will be displayed in the output field What is Meant by Volume of Cuboid? In Mathematics, a cuboid is a three-dimensional figure which has 6 faces, 12 edges, and 8 vertices.
WebDec 21, 2024 · Volume is the amount of space that an object or substance occupies. Generally, the volume of a container is understood as its capacity — not the amount of space the container itself displaces. Cubic meter (m 3) is an SI unit for volume.. However, the term volume may also refer to many other things, such as. the degree of loudness or the … WebThe edges of a box are 4 cm, 6 cm and 8 cm. Find the length of a diagonal and the angle it makes with the diagonal on the largest face. This problem has been solved! You'll get a …
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WebAnswer (1 of 3): If the areas of the faces are 48, 30, and 40, their lengths/widths must be, respectively, 6x8, 5x6, and 5x8. There are four edges of each of these lengths, so the sum … the 1600 spot pasigWebThe edges of a box are 4 cm, 6 cm and 8 cm. Find the length of a diagonal and the angle it makes with the diagonal on the largest face. Video Answer . Solved by verified expert … the 15 times tableWebthe edges of a box are 4cm 6cm and 8cm find the angle it makes with the diagonal of the largest face Discussion You must be signed in to discuss. Video Transcript So in this … the15th straight pullWebApr 11, 2024 · the edges of two cubes are 4cm and 6cm. find the ratio of their volume. Ask a New Question the edges of two cubes are 4cm and 6cm. find the ratio of their volume. … the 15\u0027 inflatable lightshow christmas treeWebDec 12, 2014 · Given: The dimensions of box 16cm , 8cm and 6cm. To find: the surface area of a chalk box. Solution: Now we have given: length = 16 cm breadth = 8 cm height = 6 cm. The total surface area of the box is: 2(lb + bh + hl) the1600WebJan 4, 2024 · The answer is 70. To see how to get this result, recall the formula for the volume of a rectangular prism: volume = length × height × width. Hence, we compute the volume as 2 × 5 × 7 = 70. Remember to include the units: for instance, if your measurements are in inches (in), the volume will be in cubic inches (in³). the 1600s historyWebFeb 14, 2024 · Answer: n=8 cm. Step-by-step explanation: You can solve this problem by applying the "Intersecting chords theorem". You must follow the proccedure below: 1. Let's represent each length, as below: (P will be the point of intersection) AP=4 cm CP=6 cm DP=3 cm BP=n 2. Therefore, you have: APxCP=BPxDP APxCP=nxDP 3. the 15 weirdest foods ever available in a can