The length, breadth and thickness of a strip are given by `l = (10.0 +- 0.1) cm, h = (1.00 +- 0.01) cm, t = (0.100 +- 0.001) cm`. The most probable error in volume will be

The length, breadth and thickness of a block are measured with the help of a meter scale. Given 1 = (5.12 + 0.01) cm b = (10.15 + 0.01) cm, t = (5.28 + 0.01) cm. The percentage error in volume is

The length , breadth and height of a rectangular block of wood were measured to be l = 13.12 pm 0.02 cm, b = 7.18 pm 0.01 cm, h = 4.16 pm 0.02 cm The perecentage error in the volume of the block will be .

The length , breadth and height of a rectangular block of wood were measured to be l = 13.12 pm 0.02 cm, b = 7.18 pm 0.01 cm, h = 4.16 pm 0.02 cm The perecentage error in the volume of the block will be .

The length, breadth and height of a rectangular block of wood were measured to be l= 12.13+-0.02cm, b= 8.16 +- 0.01 cm, h=3.46 +- 0.01 cm . Determine the precentage error in the volume of the block upto two significant figures.

the length , breadth and heigth of a rectangular block of wood wre measured to be : l=12.13+- 0.02 cm , b= 8.16 +- .01 cm, h = 3.46 +-0.01 cm Determine the percentage error in the volume of the block .

The length l , breadth b, and thickness t of a block of wood were measured with the help os a measuring scale. The results with permissible errors ( in cm) are l = 15.12 +-0.01, b = 10.15+-0.01 , and t = 5.28 +- 0.01 . The percentage error in volume up to proper significant figures is

The length l , breadth b, and thickness t of a block of wood were measured with the help os a measuring scale. The results with permissible errors ( in cm) are l = 15.12 +-0.01, b = 10.15+-0.01 , and t = 5.28 +- 0.01 . The percentage error in volume up to proper significant figures is

The length l , breadth b, and thickness t of a block of wood were measured with the help os a measuring scale. The results with permissible errors ( in cm) are l = 15.12 +-0.01, b = 10.15+-0.01 , and t = 5.28 +- 0.01 . The percentage error in volume up to proper significant figures is

If the length of a cylinder is l = (4.00 +-0.001) cm, radius r=(0.025 +- 0.001) cm and mass m =(6.25 +-0.01) gm. Calculate the percentage error in the determination of density.

The relative error in resistivity of a material where resistance = 1.05 + 0.01 W diameter = 0.60 + 0.01 mm length = 75.3 + 0.1 cm is