A glass rod of radius `1 mm` is inserted symmetrically into a glass capillary tube with inside radius `2 mm`. Then the whole arrangement is brought in contact of the surface of water. Surface tension of water is `7 xx 10^(-2) N//m`. To what height will the water rise in the capillary? (`theta = 0^@`)

A glass rod of diameter d_1 = 1.5mm is inserted symmetrically into a glass capillary with inside diameter d_2 = 2.0 mm . Then the whole arrangement is vertically oriented and brought in contact with the surface of water. To what height in cm will be water rise in the capillary? (surface tension T = 75 xx 10^(-3) N/m))

A glass rod of diameter d_(1)=1.5 mm in inserted symmetrically into a glass capillary with inside diameter d_(2)=2.0 mm. Then the whole arrangement is vertically oriented and brought in contact with the surface of water. To what height will the liquid rise in the capillary? Surface tension of water =73xx10^(-3)N//m

A glass rod of diameter d_(1)=1.5 mm in inserted symmetricaly into a glas capillary with inside diameter d_(2)=2.0 mm. Then the whole arrangement is vertically oriented and bruoght in contact with the surface of water. To what height will the liquid rise in the capillary? Surface tension of water =73xx10^(-3)N//m

A glass rod of diameter d_1 =1.5 mm is inserted symmetrically into a glass capillary with inside diameter d_2=2 mm . Then the whole arrangement is vertically oriented and broght in contact with the surface of water . Surface tension and density of water are 0.075 N//m and 10^3 kg//m^3 respectively . the height throgh which the water will rise in the capillary is (g=10 m//s^2)

A glass rod of diameter d_1 =1.5 mm is inserted symmetrically into a glass capillary with inside diameter d_2=2 mm . Then the whole arrangement is vertically oriented and broght in contact with the surface of water . Surface tension and density of water are 0.075 N//m and 10^3 kg//m^3 respectively . the height throgh which the water will rise in the capillary is (g=10 m//s^2)

A glass rod of diameter d=2mm is inserted symmetrically into a glass capillary tube of radius r=2mm . Then the whole arrangement is vertically dipped into liquid having surface tension 0.072 Nm. The height to which liquid will rise on capillary is (Take g=10(m)/(s^(2)) , "density"_("liq")=1000(kg)/(m^(3))) . Assume contact angle to be zero, capillary tube to be long enough