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Solved The Side Of A Cube Is Measured With A Possible Chegg

Solved 2 The Side Of A Cube Is Measured To Be 30 Cm With A Chegg
Solved 2 The Side Of A Cube Is Measured To Be 30 Cm With A Chegg

Solved 2 The Side Of A Cube Is Measured To Be 30 Cm With A Chegg Here’s the best way to solve it. the side of a cube is measured with a possible percentage error of 5%. use differentials to estimate the percentage error in the volume. enter the exact answer. error= . not the question you’re looking for? post any question and get expert help quickly. Using calculus and the concept of differential, it's found that the maximum possible error when calculating the volume of the cube, given that the side length is 11.4 cm with a possible error of ± 0.03 cm, is approximately ± 46.26 cm³.

Solved Suppose The Side Length Of A Cube Is Measured To Be Chegg
Solved Suppose The Side Length Of A Cube Is Measured To Be Chegg

Solved Suppose The Side Length Of A Cube Is Measured To Be Chegg The side of a cube is measured with a possible percentage error of ± 6%. use differentials to estimate the percentage error in the volume. enter the exact answer. error =± i % 113. The side of a cube is measured with a possible percentage error of ±2% ± 2 %. use differentials to estimate the percentage error in the volume. In the given problem, a ± 2 % error in measuring the side of the cube implies that any measurement could be 2% more or less than its actual size. this small deviation directly influences the calculated volume, potentially leading to errors in estimation. The edge of a cube was found to be 30 cm with a possible error in measurement of .1 cm. use differentials to estimate the percentage error (to the nearest hundredth) in computing (a) the volume of the cube and (b) the surface area of the cube.

Solved Suppose The Side Length Of A Cube Is Measured To Be Chegg
Solved Suppose The Side Length Of A Cube Is Measured To Be Chegg

Solved Suppose The Side Length Of A Cube Is Measured To Be Chegg In the given problem, a ± 2 % error in measuring the side of the cube implies that any measurement could be 2% more or less than its actual size. this small deviation directly influences the calculated volume, potentially leading to errors in estimation. The edge of a cube was found to be 30 cm with a possible error in measurement of .1 cm. use differentials to estimate the percentage error (to the nearest hundredth) in computing (a) the volume of the cube and (b) the surface area of the cube. Solution for the side of a cube is measured to be 10cm, with a possible error of plus minus 1cm. use differentials to estimate the error in the calculated volume. There are 2 steps to solve this one. let s be the side of cube. not the question you’re looking for? post any question and get expert help quickly. To find the possible error in the volume of the cube, we first need to calculate the volume of the cube using the given side length and then determine the maximum and minimum possible values for the volume based on the error in the side length. Suppose the side length of a cube is measured to be 5 cm with an accuracy of 0.1 cm. use differentials to estimate the error in the computed volume of the cube.

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