Question
The given figure shows an angiogram of the coronary blood vessel. Which one of the following statements correctly describes, what is being done?
![](data:image/png;base64,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)
- It is a coronary artery which has a cancerous growth that is being removed.
- It is a coronary artery which is blocked by a plaque and the same is being cracked.
- It is a coronary vein in which the defective valves are being opened.
- It is a coronary vein blocked by a parasite (blood fluke) that is being removed.
The correct answer is: It is a coronary artery which is blocked by a plaque and the same is being cracked.
Related Questions to study
There are 3 letters and 3 addressed envelopes corresponding to them. The number of ways in which the letters be placed in the envelopes so that no letter is in the right envelope is:
There are 3 letters and 3 addressed envelopes corresponding to them. The number of ways in which the letters be placed in the envelopes so that no letter is in the right envelope is:
Match Column - I with Column - II and select the correct option from the codes give below.
![](data:image/png;base64,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)
Match Column - I with Column - II and select the correct option from the codes give below.
![](data:image/png;base64,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)
The sum of all the numbers formed by taking all the digits from 3,4,5,6,7 is:
The sum of all the numbers formed by taking all the digits from 3,4,5,6,7 is:
The sum of all the numbers formed by taking all the digits from 2,3,4,5 is:
The sum of all the numbers formed by taking all the digits from 2,3,4,5 is:
The number of constant mappings from
to
is
The number of constant mappings from
to
is
The number of many one functions from
is
The number of many one functions from
is
The number of into functions that can be defined from
is
The number of into functions that can be defined from
is
A body moving with velocity v has momentum and kinetic energy numerically equal. What is the value of v?
A body moving with velocity v has momentum and kinetic energy numerically equal. What is the value of v?
The graph between the resistive force F acting on a body and the distance covered by the body is shown in figure. The mass of the body is 25KG and initial velocity is 2 m/s. When the distance covered by the body is 4km, its kinetic energy would be
The graph between the resistive force F acting on a body and the distance covered by the body is shown in figure. The mass of the body is 25KG and initial velocity is 2 m/s. When the distance covered by the body is 4km, its kinetic energy would be
The number of onto functions that can be defined from A={a,b,c,d,e} to {1,2} is
The number of onto functions that can be defined from A={a,b,c,d,e} to {1,2} is
The momentum of a body increases by 20%. The percentage increase in its kinetic energy is
The momentum of a body increases by 20%. The percentage increase in its kinetic energy is
Two spheres A and B of masses M1 and M2 respectively collide. A is at rest initially and B is moving with velocity V along X-axis. After collision has a velocity in a direction perpendicular to the original direction. The mass moves after collision in the direction
Two spheres A and B of masses M1 and M2 respectively collide. A is at rest initially and B is moving with velocity V along X-axis. After collision has a velocity in a direction perpendicular to the original direction. The mass moves after collision in the direction
A block of mass 10 kg slides down a rough slope which is inclined at to the horizontal. The coefficient of sliding friction is 0.30. When the block has slide 5 m, the work done on the block by the force of friction is nearly
A block of mass 10 kg slides down a rough slope which is inclined at to the horizontal. The coefficient of sliding friction is 0.30. When the block has slide 5 m, the work done on the block by the force of friction is nearly
Two identical cylindrical vessels with their bases at same level each contains a liquid of density . The height of the liquid in vessel is h1 and that in the other vessel is h2. The area of either base is A. The work done by gravity in equalizing the levels when the two vessels are connected, is
Two identical cylindrical vessels with their bases at same level each contains a liquid of density . The height of the liquid in vessel is h1 and that in the other vessel is h2. The area of either base is A. The work done by gravity in equalizing the levels when the two vessels are connected, is
The number of injections from Set - A containing 5 elements to a Set -B containing 6 elements is
The number of injections from Set - A containing 5 elements to a Set -B containing 6 elements is