If the radius of a sphere is measured as `9` cm with an error of `0.03` cm,then find the approximate error in calculating its volume.

If the radius of a sphere is measured as 9 m with an error of 0.03 m, then find the approximate error in calculating its surface area.

If the radius of a sphere is measured as 9 m with an error of 0.03 m , then find the approximate error in calculating its surface area.

If the radious of a sphere is measured as 7m with an error of 0.02m then find the approximate error in calculating its volume.

The radius of a sphere is measured as 5 cm with an error possibly as large as 0.02 cm. The error and percentage error in computing the surface area of the sphere are :a) 0.8 pi and 0.2% b) 0.8pi and 0.8% c) 0.4pi and 0.4% d) pi and 1%

The side of a cube is measured as 3.405 cm. If the percentage error in the measurement of the side of the cube is 3%, find the percentage error in its volume.

Significant figures determine the accuracy of the measurement of a physical quantity. If the percentage error in calculating the radius of the sphere is 2% , what will be the percentage error in calculating the volume?

The error in the measurement of radius of a circle is 0.6% . Find the percentage error in the calculation of the area of the circle.

If the error committed in measuring the radius of the circle is 0.05%, then the corresponfing error in calculating the area is a) 0.05% b) 0.0025% c) 0.25% d) 0.1%