Answered: The xylem tube is of radius 2.5X10^-5… | bartleby

Related questions

Question

The xylem tube is of radius 2.5X10^-5 m. Verify that such a tube raises sap less than a meter by finding h for it, making the same assumptions that sap’s density is 1050 kg/m3,
its contact angle is zero, and its surface tension is the same as that of water at 20^0C.

Expert Solution

Trending now

This is a popular solution!

Step by step

Solved in 3 steps

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

If the pressure in the hallway would suddenly drop by 15%, and the room temperature remained at atmospheric pressure, what would be the amount of net force on the door, assuming the door has dimensions 3ft x 7ft and that Patm =14.7 psi.
A block of wood floats in fresh water with 0.792 of its volume V submerged and in oil with 0.949 V submerged. Find the density of (a) the wood and (b) the oil. (a) Number i (b) Number i Units Units î
A snorkeler takes a deep breath at the surface, filling his lungs wit 4.0 L of air. He then descends to a depth of 5.0 m, where the pressure is 0.50 atm higher than at the surface. At this depth, what is the volume of air in the snorkeler's lungs? [
For the same values as above, find the velocity of air during the test. Given that density and viscosity of air at 5°C are 1.269kg/m³ and 1.754 × 10-5kg/ms.
Consider a large 10.0 kg striped bass swimming in fresh water. When neutrally buoyant, 10% of the total volume of the fish is taken up by air im the swim bladder. Assume a constant bodyy temperature of 20 degrees C. and neglect the mass of the air in your calculations. a) What is the volume of the swim bladder, in m^3, when the fish is neutrally bouyant? B) What is the water pressure at a depth of 25m? C) How many moles of air ar in the swim bladder when the fish is neutrally bouyant at a depth of 25m? D) What will the volume of the swim bladder be if the fish ascends to a depth of 15m without changing the quantity of gas?
Assume that a raindrop has a volume of 0.05 cm^3 and you need an Avogadro's number of raindrops to fill up the cubic water tank. What is the length of the edge of the tank?