FL 5 - Chem/Phys Flashcards
Which of the following refers to the mechanism of peptide bond formation?
I. Nucleophilic substitution
II. Condensation
III. Hydrolysis
I and II only. Peptide bond formation occurs as the lone pair of electrons on the nitrogen atom on the amine attacks, and the amine adds to the carbonyl carbon, making it a nucleophilic substitution (I). In the process of bond formation, the hydroxyl group of the carboxylic acid leaves as a water molecule. Therefore, this is a condensation reaction (II).
What is Dynein?
Dynein is a motor protein that walks towards the minus end of the microtubules, which is oriented towards the center of the cell. Movement toward the center of the cell is described as retrograde.
Energy is measured in joules (J). What are the SI units of a joule?
Energy is measured in joules (J). The SI units for a joule are kilograms•(meters2/seconds2).
If a 1 ng red blood cell has 5 x 10-13 J of kinetic energy, how fast is it travelling in the circulatory system?
Kinetic energy = (0.5)(1 x 10-12 kg)(v2). In this case, we are given the kinetic energy of the red blood cell and asked to find the velocity, so we can rearrange the kinetic energy equation as follows:
5 x 10-13 J / [(0.5)(1 x 10-12 kg)] = v2
5 x 10-13 J / (5 x 10-13 kg) = v2
1 J / kg = v2
Taking the square root of both sides to isolate “v” gives us 1 m/s. In scientific notation this would be written as 1 x 100 m/s because 100 = 1.
What is the gravitational potential energy and the kinetic energy of a 5 g stone that is three-quarters of the way down a 7000 cm drop off a cliff in an ideal system?
Originally the stone had all of its energy stored as gravitational potential energy.
PE = mgh = (5 x 10-3 kg)(10 m/s2)(70 m) = 3.5 J.
Remember to convert 5 g into kilograms and 7000 cm into meters before plugging it into the equation for gravitational potential energy. When the stone is three-quarters of the way down a 70 m drop, it will be 17.5 m off the ground and 25 % of its original 3.5 J of energy will be stored as gravitational potential energy and 75 % will be in the form of kinetic energy. This means that three-quarters of the way down the drop, the stone will have approximately 0.9 J of gravitational potential energy and approximately 2.6 J of kinetic energy. Because the question stem specifies this is an ideal system, there is no energy lost from the system to the surroundings.
What is the gravitational potential energy and the kinetic energy of a 5 g stone that is three-quarters of the way down an 80 m drop off a cliff in a non-ideal system?
Originally the stone had all of its energy stored as gravitational potential energy.
PE = mgh = (5 x 10-3 kg)(10 m/s2)(80 m) = 4 J
Remember to convert 5 g into kilograms before plugging it into the equation for gravitational potential energy. When the stone is three quarters of the way down an 80 m drop, it will be 20 m off the ground and 25% of its original 4 J of energy will be stored as gravitational potential energy and 75% will be in the form of kinetic energy. This means that three quarters of the way down the drop, the stone will have approximately 1 J of gravitational potential energy and approximately 3 J of kinetic potential energy. Because the question stem specifies this is a non-ideal system, some energy will be lost from the system due to the presence of non-conservative forces like air resistance and friction. Therefore, the correct answer should be 1 J of gravitational potential energy and slightly less than 3 J of kinetic energy because the transfer of gravitational potential energy to kinetic energy is not 100% efficient.
If a 7 kg object moving at some velocity collides with a 5 kg object, which then hits a third object, compare the amount of work done by each of the first two objects. Assume complete transfer of energy.
According to the work-energy theorem, the amount of work done by an object is equal to the change in kinetic energy.
In other words, an object’s kinetic energy will increase in direct proportion to the amount of work we put in, and it will decrease proportionally to the amount of work the object expends. The heavier object will transfer all of its kinetic energy to the lighter object, which will, in turn, transfer all of its kinetic energy to the third object. The heavier object will be moving at a slightly lower velocity than the lighter object, but the amount of total kinetic energy transferred each time remains the same.
A 1000 kg red car traveling at 25 m/s hits a stopped 2000 kg orange car. This causes the orange car to be propelled forward into a stopped 1500 kg yellow car in front of it and causes the yellow car to move forward. How fast will the orange car be moving when it hits the yellow car? Assume the system is ideal.
The question stem says the system is ideal, so we can assume 100 % efficient transfer of kinetic energy between the cars.
KE = (0.5)mv2, so KEred car = (0.5)(1000 kg)(25 m/s)2 = approximately 312 kJ.
We can use this total amount of kinetic energy to find the velocity of the orange car because we know its mass.
312,000 J = (0.5)(2000 kg)(v2), so velocity = approximately 17 m/s.
We do not need to consider the yellow car in this scenario because it will not have an effect on the velocity of the orange car.
What is the kinetic energy of a 2 kg bird that is 100 m off the ground and flying at 3 m/s?
The formula for calculating kinetic energy (KE) is KE = (1/2)mv2, where m is the object’s mass and v is the object’s velocity. Plugging in 2 kg for the mass and 3 m/s for the velocity gives us:
KE = (1/2)(2 kg)(3 m/s)2= (1/2)(2 kg)(9 m2/s2) = (1/2)(18 kg m2/s2) = 9 J.
What are 4 different types of potential energy?
Chemical
Elastic
Gravitational
Electric
What property must an object have for it to be impossible to have elastic potential energy?
It must be incompressible.
We usually think of elastic potential energy as the energy stored in a spring, but more generally it refers to energy stored in objects due to some kind of compression. This could be a spring, or it could be a rubber band that you’ve stretched out to snap someone, or the legs of a super jumpy animal like a rabbit, or even some kind of stretchy protein or biological material.
What happens to the kinetic energy of an object when its velocity is tripled?
Kinetic energy (KE) = (0.5)mv2, where m is the object’s mass and v is its velocity. Note from this equation that kinetic energy is directly proportional to mass, and that, since velocity is squared, kinetic energy increases exponentially with how fast the object is moving. If the velocity of the object increases by a factor of 3,the kinetic energy will increase by a factor of 9 because 32 = 9.
True or false: The law of conservation of energy states that equal amounts of energy that are created must eventually be destroyed so that the total amount of energy in the universe remains constant.
This statement is false.
The law of conservation of energy states that energy is neither created nor destroyed, only transformed to different forms (i.e. kinetic, gravitational potential, elastic potential, electric, heat, etc). This law of conservation of energy is the first law of thermodynamics.
What is the gravitational potential energy and the kinetic energy of a 1 g stone that is halfway down an 800 m drop off a cliff in an ideal system? (Assume that the stone has zero gravitational potential energy at the bottom of the cliff.)
Originally the stone had all of its energy stored as gravitational potential energy.
PE = mgh = (1 x 10-3 kg)(10 m/s2)(800 m)= 8 J
Remember to convert 1 g into kilograms before plugging it into the equation for gravitational potential energy. When the stone is halfway down an 800 m drop, it will be 400 m off the ground and half of its original 8 J of energy will be stored as gravitational potential energy and the other half will be in the form of kinetic energy. This means that halfway down the drop, the stone will have 4 J of gravitational potential energy and 4 J of kinetic potential energy. Because the question stem specifies this is an ideal system, there is no energy lost from the system to the surroundings.
How much kinetic energy can a person gain if they are attached to a bungee cord that has been horizontally stretched 3 m and they are suddenly released? Assume the stiffness of the bungee cord is 5 N/m.
Elastic potential energy = (0.5)kx2, where k is the spring constant, which is an indicator of stiffness that’s unique to each spring, and x is the distance by which the spring (or bungee cord in this case) is compressed or extended. The maximum amount of kinetic energy this person could gain is equal to the amount of elastic potential energy stored in the bungee.
Elastic potential energy = (0.5)(5 N/m)(3 m)2= (0.5)(5 N/m)(9 m2) = (0.5)(45 J)
One half of 45 J is between 22.5 J.
A 6 kg object, in a non-ideal system, is initially at rest and then falls from a cliff with a height of 250 m. What is the kinetic energy of that object shortly before impact?
Because energy is always conserved, the final energy of the system will be equal to the initial energy of the system. The initial energy of the system is stored as gravitational potential energy, which we can calculate using the following formula:
PE = mgh= (6 kg)(10 m/s2)(250 m)= 15000 J
However, we need to account for the fact that some of this energy will be lost as heat due to non-conservative forces like friction and air resistance. Because this object is falling, it will experience air resistance. We can organize these concepts into the following formula:
initial gravitational potential energy = final kinetic energy + energy lost as heat
15000 J = final kinetic energy + energy lost as heat
15000 J – energy lost as heat = final kinetic energy
This means that the final kinetic energy must be some value less than 15000 J when we account for the energy that is lost as heat.
A driver in a 2,000 kg SUV moving at 15 m/s crashes into a stopped car, causing it to be propelled forward and the truck to be slowed to 10 m/s. What is the work done on the SUV by the stopped car?
We are asked to solve for the amount of work done, and we are given information about one car’s mass and velocity. We can use this to solve for initial kinetic energy of the SUV and final kinetic energy of the SUV:
KEinitial = (0.5)(2 x 103 kg)(15 m/s)2 = (0.5)(2 x 103 kg)(225 m2/s2) = 2.25 x 105 J
KEfinal = (0.5)(2 x 103 kg)(10 m/s)2 = (0.5)(2 x 103 kg)(100 m2/s2) = 1 x 105 J
There are two things to be careful about here. First, it’s important to always remember to subtract INITIAL energy from FINAL energy so that the sign is positive when energy is gained, and the sign is negative when energy is lost by the object we’re considering. Second, we need to know which object we’re talking about. The question stem specifies “work done on the SUV by the stopped car”. Intuitively we know that, because the SUV lost energy (KEinitial > KEfinal), the work done on it must be negative. We can back this up mathematically with the following:
Work done = KEfinal - KEinitial
Plugging in our values for final and initial kinetic energy gives us:
(1 x 105 J) - (2.25 x 105 J) = -1.25 x 105 J
We can assume this is an ideal system with no work lost and the only type of energy at play is kinetic energy unless otherwise indicated.
An aide is rigging a pulley system to elevate a patient’s leg. The leg weighs 12 kg and the aide needs to raise it by 0.6 m. How much work does the aide need to put into the system in order to elevate the patient’s leg?
The patient’s leg is starting off motionless in the bed with 0 J of energy and is going to be raised 0.6 m, giving it gravitational potential energy (PE). We can calculate:
PEfinal = mgh = (12 kg)(10 m/s2)(0.6 m)= 72 J
It’s important to always remember to subtract INITIAL energy from FINAL energy so that the sign is positive when energy is gained, and the sign is negative when energy is lost by the object we’re considering.
PEfinal - PEinital = 72 J - 0 J = 72 J
The aide must supply 72 J of energy to elevate the patient’s leg 0.6 m. Because energy is being added to the system (comprised of the patient’s leg), we know the final work value should be positive according to the sign conventions for work used in physics.
You may be wondering why we modeled the leg as a uniform block undergoing translational motion, rather than an object with a moment of inertia rotating about a pivot the way a real leg might. The answer is simple: always solve problems within the scope of the MCAT. As well as practicing the work-energy theorem, helping you to develop such an MCAT-question answering skill is the lesson of this practice question.
True or false: The work-energy theorem represents an exception to the law of conservation of energy because, in the real world, energy transfer between systems is not 100% efficient.
False.
The work-energy theorem is NOT an exception to the law of conservation of energy. The law of conservation is interested in the energy of an entire isolated system - that system, at least in a theoretical sense, can be as small as just the bowling ball and pins, or as big as the entire universe. The point is that individual objects in that system can gain or lose energy, so energy can be transferred from one object to another, and energy can also be transformed from one type to another. But all of that energy still stays within the system in some capacity or another. This same rule applies to scenarios when we say energy is “lost as heat”. The energy is not technically lost because if we were able to measure the amount of heat energy that was added to the system, it would account for the amount of kinetic energy or other types of energy that was lost. We only use the terminology “lost as heat” because for real-world purposes, the energy that does not do work isn’t all that useful to us.
If a red blood cell has 5 x 10-13J of kinetic energy and is moving at 1m/s, what is the mass of the cell?
Kinetic energy = (0.5)(m)(1 m/s)2. In this case, we are given the kinetic energy of the red blood cell and asked to find the mass so we can rearrange the kinetic energy equation as follows:
5 x 10-13 J / [(0.5)(1 m/s)2] = m
5 x 10-13 J / (0.5 m2/ s2) = m
1 x 10-12 kg = m
1 x 10-12 kg = 1 x 10-9 g
What is the gravitational potential energy and the kinetic energy of a 5 g stone that is one-quarter of the way down a 7000 cm drop off a cliff in an ideal system?
Originally the stone had all of its energy stored as gravitational potential energy.
PE = mgh = (5 x 10-3 kg)(10 m/s2)(70 m) = 3.5 J
Remember to convert 5 g into kilograms and 7000 cm into meters before plugging it into the equation for gravitational potential energy. When the stone is one-quarter of the way down a 70 m drop, it will be 52.5 m off the ground and 75 % of its original 3.5 J of energy will be stored as gravitational potential energy and 25 % will be in the form of kinetic energy. This means that one-quarter of the way down the drop the stone will have approximately 2.6 J of gravitational potential energy and approximately 0.9 J of kinetic energy. Because the question stem specifies this is an ideal system, there is no energy lost from the system to the surroundings.
What is the gravitational potential energy and the kinetic energy of a 5 g stone that is one-quarter of the way down an 80 m drop off a cliff in a non-ideal system?
Originally the stone had all of its energy stored as gravitational potential energy.
PE = mgh = (5 x 10-3 kg)(10 m/s2)(80 m) = 4 J
Remember to convert 5 g into kilograms before plugging it into the equation for gravitational potential energy. When the stone is one quarter of the way down an 80 m drop, it will be 60 m off the ground and 75% of its original 4 J of energy will be stored as gravitational potential energy and 25% will be in the form of kinetic energy. This means that one quarter of the way down the drop, the stone will have approximately 3 J of gravitational potential energy and approximately 1 J of kinetic energy. Because the question stem specifies this is a non-ideal system, some energy will be lost from the system due to the presence of non-conservative forces like air resistance and friction. Therefore, the correct answer should be 3 J of gravitational potential energy and slightly less than 1 J of kinetic energy because the transfer of gravitational potential energy to kinetic energy is not 100% efficient.
If a 7 kg object and a 5 kg object are each pushed until they have the same amount of kinetic energy, which object had more work done on it?
According to the work-energy theorem, the amount of work done by an object is equal to the change in its kinetic energy.
In other words, an object’s kinetic energy will increase in direct proportion to the amount of work put in, and it will decrease proportionally to the amount of work the object expends. The two objects here will move at different velocities since they have different masses, but the amount of total kinetic energy transferred to each of them remains the same.
True or false: An object in motion stays in motion if there are no forces acting on it.
This statement is true. An object in motion stays in motion if no forces are acting on it. An outside force must compel the object to stop or change its course of motion.
A heterogenous block is made up of two homogenous portions: A wood portion at the top, and a steel portion at the bottom. The horizontal center of mass will be located where?
On the midline
The horizontal center of mass will not shift in this setup. The vertical center of mass and the overall center of mass of the object would indeed be shifted downward, but not the horizontal center of mass.
You are about to enter your first street race. Your cousin, Vincente, tells you the following: “Just floor it when you start, spin your wheels! The more gas you give it, the faster your car will go off the starting line!” Assuming you want to go as fast as possible, this advice is: true or false?
This statement is false.
Car engines are able to transmit more force to the wheels than the force of static friction (FS = μS*N), resulting in a condition where only kinetic friction (Fk = μk*N) is acting between the tire and the road as the wheels spin. While this may still propel the car forward, the coefficient of kinetic friction is always less than that of static friction, and the car will accelerate more slowly than it could otherwise.
This is what causes wheelspin during the launch of high-performance cars, and when done intentionally is usually called a ‘burnout’.
Needle thoracostomy is an emergency procedure used to decompress tension pneumothorax. Part of this procedure involves penetrating the distressed patient’s chest wall with a large needle along the second intercostal space. The force opposing movement of the needle is greatest at what time?
The instant before the needle breaks skin
Shortly before penetrating the skin, before static friction is overcome, the force applied is greatest. As the needle is moving, only kinetic friction is acting - and this force must be less than that of static friction. This is similar to the phenomenon of trying to penetrate a rubber skin or the seal of a juicebox - the force required to break the seal can be so much larger than the force required to move the straw through the opening, that one pushes the straw further than intended.
Two masses are suspended across a pulley and each mass rests on an incline, of the exact angles below.
This system is friction-less. If the system is at rest, what can be said of m1 and m2?
If the system is at rest, meaning Fnet = 0, we can quickly discover that Fg on m2 = Fg on m1. Substituting in our expressions for both, we get m2sin(60°) = m1sin(30°). Solving this for m1, we get m1 = m2sin(60°)/sin(30°) ≅ m2(0.87/0.5) ≅ m2(1.7) . This tells us that m1 > m2.
For the MCAT™, it can be useful to build an intuition for this sort of problem to, for example, realize that the force generated by gravity acting on m1 must be greater than the force acting by gravity on m2, but that the component vectors parallel to the plane must be identical in magnitude if the system is at rest.
A particle is in a circular orbit around a fixed point at a distance of 50 cm. It completes one revolution per second and weighs 10 grams. What is the magnitude of the centripetal force?
To answer this we need to:
convert rotational velocity (⍵ = 2𝜋 rad/time ≅ 6.3 rad/s) to linear velocity, using v = r*⍵ (where v is the linear velocity and ⍵ the angular velocity).
This yields a linear velocity of (6.3 rad/s)(0.5 m) = 3.15 m/s. From there, we can simply substitute into our known expression for centripetal force: Fcentripetal = mv2/r = (0.01 kg)(10 m2/s2 ) / 0.5 m = 0.2 N.
An automotive spring clutch is a mechanism that pushes two circular, rotating plates (the clutch and the flywheel) together with the purpose of keeping them locked together and rotating at the same angular velocity. Assuming a spring constant of about 100000 N/m and a compression of 28 cm, what is the maximum force static friction can exert between a clutch and flywheel with a coefficient of static friction of 0.30 between them?
To answer this, it is important to realize that the force of the clutch springs will be the source of the normal force (contact force) between the clutch and the flywheel. And we can determine the maximum force exerted by static friction (before the clutch and flywheel begin slipping) by Fstatic ≦ μstatic*N. Since we know that N = Fspring = -kx, we can substitute our expression to get Fstatic ≦ μstatic *( -kx). Solving, that gives us Fstatic ≦ 0.30*(-105 N/m*-0.28 m) ⪅ 2.8*103*3 ⪅ 8400 N.
For the pulley system pictured, m1 has a mass of 10 kg and m2 has a mass of 5kg. The incline and the ground form a 30 degree angle. The rope and pulley are ideal, meaning both massless and frictionless. In this system, m1 is what?
Not accelerating
This system is in static equilibrium.
Fg on m1 = m1gsin(θ)
Fg on m2 = m2g
sin(30 deg.) = 0.5
So Fg on m1 = (10kg)(10m/s2)(0.5) = 50N
and Fg on m2 = (5kg)(10m/s2) = 50N
The system is experiencing a 50N force to the left (or “counterclockwise”) and a 50N force to the right (“clockwise”), so there is zero net force and therefore zero acceleration.
Assuming no air resistance, how fast would a horizontally thrown baseball need to be pitched to orbit the Earth? Assume the Earth is 12600 kilometers in diameter and g is 10 m/s2.
We know that for orbital motion, v2/r = a. And since we also know that the acceleration for an orbit near surface level must be g, we can say that a = g. Therefore v2/r = g, and we can now solve this equation for v, giving us gr = v2. Note that this equation uses radius, not diameter, so we must divide 12600 km by 2, yielding 6300 km as the radius. Converting this to meters results in 6.3 x 106 m. Plugging in the values given, we get (10 m/s2)(6.3 x 106 m) = v2, or 63 x 106 m2/s2 = v2. Using some estimation, we take the square root of both sides and we can say that the root of 63 is approximately 8 and the root of 106 is 103. This gives us about 8 x 103m/s as our final estimation of the minimal velocity that a frictionless projectile must be launched at to orbit the earth at ground level.
A fish is placed on a massless spring with a spring constant of 140 N/m. The spring was initially at rest and is now compressed by 3 centimeters. What is the mass of the fish?
Using Hooke’s law, we know Fspring= kxfor the forces acting upwards on the fish, while Fgrav = mg for the downward forces. When the fish is in its final position, we know that Fgrav = Fspring, therefore kx = mg. Solving for m, this yields m = kx/g = 140 N/m * 0.03 m / 10 m/s2 ≅ (1.4 * 3/10) kg ≅ 0.42 kg. The fish weighs approximately 420 grams.
Your grandfather hands you the keys to his 1967 Fastback Mustang. Before you take her for a spin, he gives you some advice: “When you want to stop quickly, hit the brakes hard and lock the wheels (which means to stop the rotation of the wheels entirely). When the tires squeal, you’re stopping as fast as you can!” Is this true or false? (Hint: the coefficient of static friction is greater than the coefficient of kinetic friction between the tires and the road.)
This statement is false.
Your grandfather in this story is a dangerous man! When the wheels of a car are locked while the car remains in motion, the tire and road begin to glide across each other - meaning kinetic friction is acting between the two and opposing motion. While the wheels are still rotating, static friction acts between the road and the tires. Since the coefficient of static friction for a material is always larger than the coefficient of kinetic friction, it is very likely that a skidding car is braking far more slowly than a car whose tires remain in motion.
The squealing noise occurs during this maneuver because the act of exerting kinetic friction involves the generation of large amounts of heat and sound as the rubber abrades against the road surface.
For this reason, modern cars employ the maximum amount of braking power without exceeding the force of static friction.
Needle thoracostomy is an emergency procedure used to decompress tension pneumothorax. Part of this procedure involves penetrating the distressed patient’s chest wall with a large needle along the second intercostal space. After penetration, the needle is held in place and does not slide further down into the patient’s chest due to what force?
Static friction
Two objects in contact without sliding past each other with a normal force acting between them (meaning, any contact force) will be exerting static frictional forces on each other. The needle does not move because these frictional forces are exactly equal and opposite the action of gravity. Note that if more force is applied, static friction can be overcome and the needle can continue to move.
A 15 kg box is sliding down a ramp with an incline of 25 degrees. What is the magnitude of the force from gravity on the box parallel to the incline?
The force from gravity on a box pointing parallel to an incline is equal to (m)(g)sin(theta). sin(25°) is a little less than sin(30°) = 1/2; therefore, (mg)sin(25°) would be a little less than (mg)/2. Since (mg)/2 = 75 N
An automotive clutch spring is a mechanism that pushes two circular, rotating plates (the clutch and the flywheel) together with the purpose of keeping them locked together and rotating at the same angular velocity. Assume a maximum force of static friction exerted of about 6000 N between the clutch and flywheel and a coefficient of friction of 0.25 and a compression of the spring of 0.4 meters, what is the spring constant of the clutch spring?
To answer this, it is important to realize that the force of the clutch spring will be the source of the normal force (contact force) between the clutch and the flywheel. And we can determine the maximum force exerted by static friction (before the clutch and flywheel begin slipping) by Fstatic ≦ μstatic*N. Since we know that N = Fspring = -kx and we want to solve for k, we can substitute our expression to get Fstatic max = μstatic *( -kx) and then isolate k, resulting in -k = Fstatic max /(μstatic*x) or k = -Fstatic max /(μstatic*x).
Solving this, we arrive at k = -6000N /(0.25*-0.4 m) = 60000 N/m. Notice that we did not formulate static friction as an inequality in this case because we were dealing with the boundary condition, the maximum possible static friction, and therefore designated our variable Fstatic max.
True or false: The overwhelming majority of biologically active carbohydrates are D-isomers.
This statement is true.
Carbohydrates can be classified as to what direction they rotate plane polarized light (a property of chiral carbons). This can be visually determined by seeing which direction the hydroxyl group on the bottommost chiral carbon points (Right = D-sugar, Left = L-sugar). D and L isomers of the same sugar are slightly different structurally, and thus will differentially interact with enzymes involved in metabolism. The enzymes in the body involved in metabolism primarily interact with D-isomers.
The straight chain sugar D-galactose has what functional group located on its C1 carbon?
Galactose is an aldose – by definition, this means that it has a terminal C1 aldehyde in its straight chain form.
True or false: Glycosidic linkages are strong covalent bonds formed through enzymatic catalysis.
This statement is true.
Glycosidic linkages are covalent carbon/oxygen/carbon linkages formed between two sugar molecules. These linkages are formed through the action of particular enzymes specific for the structure of particular reactants.
The reaction that breaks glycosidic linkages between anomeric carbons can be classified as what kind of reaction?
A hydrolysis reaction
During hydrolysis, water is added to an atom in order to break a bond. This describes how glycosidic linkages are broken.
Lactase will breakdown what kind of glycosidic linkage?
Lactase breaks down molecules of lactose, specifically by hydrolyzing a beta-1,4 bond between a molecule of galactose and a molecule of glucose.
True or false: Glycosidic linkages are formed at the sole epimeric carbon of a sugar.
This statement is false.
Glycosidic linkages are formed at an anomeric carbon (the carbon of a monosaccharide which contains a carbonyl group).
An epimeric carbon is a designation between two similar sugars that indicates that the two sugars have opposite R/S designations at the same position.
True or false: Consuming the carbohydrate polymer peptidoglycan may result in an immune response.
This statement is true.
Peptidoglycan is a carbohydrate polymer which is found in the cell walls of prokaryotes. It has unique structural features which differentiate it from other carbohydrates. Like many substances not normally found in the human body (antigenically foreign), immune cells will react against the substance, causing an immune response.