Aeroplane kaise udta hai | aeroplane shorts vedio | Fact Mrr Aashu
Aeroplane kaise udta hai | aeroplane shorts vedio | Fact Mrr Aashu
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Jaaniye kyun hamare ears main pain hota hai jab hum Aeroplane se travel karte hain..!!
In each of the following questions, two statements are given followed by two/four Conclusions I, II, III and IV. You have to consider the statements to be true, even if they seem to be at, variance from commonly known facts. You have to decide which of the given Conclusions can definitely be drawn from the given statements. Indicate your answer. Statements : All aeroplanes are trains. 2. Some trains are chairs. Conclusions : I. Some aeroplanes are chairs. Conclusions : I. Some aeroplanes are chairs. II. Some chairs are aeroplanes. III. Some chairs are trains. IV. Some trains are aeroplanes.
Assertion:Even a small bird hitting a flying aeroplane can cause heavy damage to it Reason:The bird imparts a large impulse and a large force during the short time of impact
An aeroplane is flying with velocity vec v_p = 100 ms^(-1) towards East with respect to ground through motionless air and vec v_w is the wind velocity with respect of ground. The total velocity of aeroplane is vec v=vec v_P+ vec v_w The magnitude of the velocity is often called speed . the heading of the plane is the direction in which the nose of the plane points. In fact, it is the direction in which the engine propels the plane . Answer the following questions : If theta is the answer to question 15 6 , the total speed of the plane in ms^(-1) is.
An aeroplane is fluisg with velocity vec v_p (= 100 ms^(-1) towards East) with respect to ground through motionless air and vec v_w is the wind velocity with respect ot ground. The total velocity of aeroplane is vec v=vec v_P+ vec v_w The magnitude of the velocity is often called speed . the heading of the plane is the direction in which the nose of the plane is the direction is which th nose fo the plane points. In fact, it is the direction in which the engine propels the plane . Abswer the following questions : If the wind blow with velocity 25 ms^(-1) Norhtwards, the plane velocity is deflected from East by an angle.
We can pin point an aeroplane moving in the sky, whatever may be its speed i.e., we can locate both its exact position as wellas direction . However, it is not possible to doso in case of a moving microscopic particle such as electron. In fact, we cannot see any such particle without disturbing it. This has been stated by Heisenberg in the form of uncertainty principle. The mathematical form of this principle is : Deltax.DeltaP ge (h)/(4pi) (constant). Since the product of Deltax and Deltap(m Delta upsilon) is constant , if one is very small, the other is bound to be large. The principle as such has no significance in daily life since it applies to those particles which we can not see. If the uncertainty in the position of electron is zero , the uncertainty in its momentum would be
We can pin point an aeroplane moving in the sky, whatever may be its speed i.e., we can locate both its exact position as wellas direction . However, it is not possible to doso in case of a moving microscopic particle such as electron. In fact, we cannot see any such particle without disturbing it. This has been stated by Heisenberg in the form of uncertainty principle. The mathematical form of this principle is : Deltax.DeltaP ge (h)/(4pi) (constant). Since the product of Deltax and Deltap(m Delta upsilon) is constant , if one is very small, the other is bound to be large. The principle as such has no significance in daily life since it applies to those particles which we can not see. Heisenberg's uncertainty principle rules out the exact simultaneous measurement of
We can pin point an aeroplane moving in the sky, whatever may be its speed i.e., we can locate both its exact position as wellas direction . However, it is not possible to doso in case of a moving microscopic particle such as electron. In fact, we cannot see any such particle without disturbing it. This has been stated by Heisenberg in the form of uncertainty principle. The mathematical form of this principle is : Deltax.DeltaP ge (h)/(4pi) (constant). Since the product of Deltax and Deltap(m Delta upsilon) is constant , if one is very small, the other is bound to be large. The principle as such has no significance in daily life since it applies to those particles which we can not see. If uncertainty in position and momentum are equal , then the uncertainty in velocity is :