Question

In: Biology

. A student cut three identical slices from a potato. She determined the mass of each...

. A student cut three identical slices from a potato. She determined the mass of each slice. She then placed them in labeled beakers and added a different solution to each beaker. After 30 minutes, she removed each potato slice from its solution, removed the excess liquid with a paper towel, and determined the mass of each slice. The change in mass was calculated and the results are shown in the data table below.

Change in Mass of Potato in Different Solutions: Initial Mass 17.0 grams, 17.6 grams , 16.4 grams / Final Mass 22.0 grams ,17.6 grams ,15.8 grams

Identify the process that is responsible for the change in mass of each of the three slices. _Explain why the potato slice in beaker 1 increased in mass._________

Solutions

Expert Solution

Initial mass (I) Final mass (F) Difference (F-I) Type of external solution Final shape of cell
17 22 5 hypotonic swelled up/turgid
17.6 17.6 0 isotonic no change/flaccid
16.4 15.8 0.6 hypertonic shrink/plasmolysed

Osmosis is the movement of water molecules from a region of higher water concentration to a region of lower water concentration through selectively permeable membrane. The answer to this question is based upon the law of osmosis.

An isotonic cell solution is the one which is having an equal concentration of solute with respect to the external solution. In this care there will be no net movement of water and therefore no change in the shape of the cell.

A hypotonic solution is the one which is having less concentration of solute with respect to the external solution. In this case, water will move inside the cell and it will result in the swelling of cell.

A hypertonic solution is the one which is having more concentration of solute with respect to the external solution. In this case, water will exit the cell and the cell will shrink.

Please give a good rating.


Related Solutions

Part A Two identical steel balls, each of mass 2.40 kg, are suspended from strings of...
Part A Two identical steel balls, each of mass 2.40 kg, are suspended from strings of length 33.0 cm so that they touch when in their equilibrium position. We pull one of the balls back until its string makes an angle θ = 60.0° with the vertical and let it go. It collides elastically with the other ball. How high will the other ball rise? Part B Suppose that instead of steel balls we use putty balls. They will collide...
Three asteroids of identical mass (M = 1.03×1012 kg) are orbiting their common center of mass...
Three asteroids of identical mass (M = 1.03×1012 kg) are orbiting their common center of mass in a perfect circle of radius R=75.8 km. a. What is the period of orbit of one of these asteroids? You are standing on one of the asteroids. You are standing on the side of the asteroid which faces out from the circle. Your goal is to jump up off the asteroid and escape the entire three asteroid system. The radius of the asteroid...
Four identical particles of mass 0.738 kg each are placed at the vertices of a 4.28...
Four identical particles of mass 0.738 kg each are placed at the vertices of a 4.28 m x 4.28 m square and held there by four massless rods, which form the sides of the square. What is the rotational inertia of this rigid body about an axis that (a)passes through the midpoints of opposite sides and lies in the plane of the square,(b)passes through the midpoint of one of the sides and is perpendicular to the plane of the square,...
Two identical blocks of mass M = 2.60 kg each are initially at rest on a...
Two identical blocks of mass M = 2.60 kg each are initially at rest on a smooth, horizontal table. A bullet of very small mass m = 20 g (m << M) is fired at a high speed v. = 120 m/s towards the first block. It quickly exits the first block at a reduced speed of 0.40 v, then strikes the second block, quickly getting embedded inside of it. All the motion happens on the x-axis. (a) find the...
Four identical masses of mass 700 kg each are placed at the corners of a square...
Four identical masses of mass 700 kg each are placed at the corners of a square whose side lengths are 15.0 cm. Part A) What is the magnitude of the net gravitational force on one of the masses, due to the other three? Part B) What is the direction of the net gravitational force on one of the masses, due to the other three? -toward the center of the square -outward the center of the square
Four identical particles of mass 0.50 kg each are placed at vertices of a 2.0 m...
Four identical particles of mass 0.50 kg each are placed at vertices of a 2.0 m * 2.0 m square and held there by four massless rods, which form the sides of the square. What is the rotational ineria of this rigid body about aubout an axis that (a) passes through the midpoints of opposite sides and lies in the plane of the square, (b) passes through the midpoint of one of the sides and is perpendicular to the plane...
Two identical particles, each of mass m, are located on the x axis at x=+x0 and...
Two identical particles, each of mass m, are located on the x axis at x=+x0 and x=-x0 a. Determine a formula for the gravitational field due to these two particles for points on the y axis; that is, write g⃗ g→ as a function of y, m, x0, and so on. Express your answers in terms of the variables y, m, x0, and appropriate constants. Enter your answers separated by a comma. b. At what point (or points) on the...
8. Determine the desired quantity in each of the following collisions: (a) A student of mass...
8. Determine the desired quantity in each of the following collisions: (a) A student of mass 60kg sits on a rolling chair (assume no friction with the ground). He pulls out a fire extinguisher and fires 2kg of material at a velocity of 8m/s. How fast is he moving after this process? (b) A 90kg astronaut is traveling through space at a rate of 2m/s. He is holding a 5kg mass as he travels. How fast would he have to...
Three identical stars of mass M form an equilateral triangle that rotates around the triangle’s center...
Three identical stars of mass M form an equilateral triangle that rotates around the triangle’s center as the stars move in a common circle about that center. The triangle has edge length L. What is the speed of the stars? b.) What is the period of revolution? c.) What is the total potential energy of the 3 star system? Express your answers in terms of the star mass M and triangle edge length L. Hint: Draw a diagram showing the...
Anna is a graduate accounting student. She is the recipient of a $1,000 scholarship from the...
Anna is a graduate accounting student. She is the recipient of a $1,000 scholarship from the university. Anna also works as a part-time teaching assistant for which she is paid $3,000 per calendar year and receives a tuition waiver covering 100 percent of her tuition. If not for the waiver, Anna would have paid $8,000 for tuition. Further, she paid $400 for books and supplies related to her coursework and incurred room and board expenses of $6,200. How much gross...
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT