Water rises to a height of `10cm` in a glass capillary tube. If the area of cross section of the tube is reduced to one fourth of the former value what is the height of water rise now?

Water rises to height of 5 cm in glass capillary tube . If the area of cross section of the tube is reduced to ((1)/(16)) th of the former value , the water rises to a height of

Water rises to height of 5 cm in glass capillary tube . If the area of cross section of the tube is reduced to ((1)/(16)) th of the former value , the water rises to a height of

Water rises to a height of 20 mm in a capillary tube having cross sectiona area. If area of cross section of the tube is made A/4 ,then water will rise to a height of

A capillary glass tube records a rise of 20cm when dipped in water. When the area of cross-section of the tube is reduced to half of the former value, water will rise to a height of

A capillary glass tube records a rise of 20cm when dipped in water. When the area of cross-section of the tube is reduced to half of the former value, water will rise to a height of

A capillary glass tube records a rise of 20cm when dipped in water. When the area of cross-section of the tube is reduced to half of the former value, water will rise to a height of (A) 10sqrt(2)cm (B) 10cm (C) 20cm (D) 20sqrt(2)cm

Water rises to a height of 4cm in a certain capillary tube. Find the height to which water will rise in another tube whose radius is one-half of the first tube.