🛑 Handwritten Notes : Semiconductor
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🛑 Handwritten Notes : Heat Energy
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1. In which of the following states does a body possess kinetic energy?
1. निम्नलिखित में से किस अवस्था में किसी पिंड में गतिज ऊर्जा होती है?
1. निम्नलिखित में से किस अवस्था में किसी पिंड में गतिज ऊर्जा होती है?
Anonymous Quiz
15%
Rest / विश्राम
68%
Motion / गति
11%
When placed on a platform / जब एक मंच पर रखा जाता है
6%
In zero gravity / शून्य गुरुत्वाकर्षण में
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2. Which of the following types of motion can be used for describing the motion of a car on a straight road?
2. एक सीधी सड़क पर कार की गति का वर्णन करने के लिए निम्नलिखित में से किस प्रकार की गति का उपयोग किया जा सकता है?
2. एक सीधी सड़क पर कार की गति का वर्णन करने के लिए निम्नलिखित में से किस प्रकार की गति का उपयोग किया जा सकता है?
Anonymous Quiz
70%
Rectilinear / सरल रैखिक
14%
Circular / गोलाकार
11%
Periodic / आवर्ती
5%
Harmonic / लयबद्ध
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3. Which of the following types of motion cannot describe the motion of a clock’s hands?
3. निम्नलिखित में से किस प्रकार की गति घड़ी की सूई की गति का वर्णन नहीं कर सकती है?
3. निम्नलिखित में से किस प्रकार की गति घड़ी की सूई की गति का वर्णन नहीं कर सकती है?
Anonymous Quiz
53%
Rectilinear / सरल रैखिक
18%
Circular / गोलाकार
14%
Periodic / आवर्ती
15%
Harmonic / लयबद्ध
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4. Which force can possibly act on a body moving in a straight line?
4. एक सीधी रेखा में गतिमान पिंड पर संभवतः कौन-सा बल कार्य कर सकता है?
4. एक सीधी रेखा में गतिमान पिंड पर संभवतः कौन-सा बल कार्य कर सकता है?
Anonymous Quiz
26%
Tangential force / स्पर्शरेखा बल
57%
Friction force / घर्षण बल
10%
Centrifugal force / अपकेन्द्रीय बल
7%
Centripetal force / केन्द्राभिमुख शक्ति
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5. What kind of motion is rectilinear motion?
5. रेखीय गति किस प्रकार की गति है?
5. रेखीय गति किस प्रकार की गति है?
Anonymous Quiz
60%
One dimensional / एक आयामी
25%
Two dimensional / दो आयामी
8%
Three dimensional / तीन आयामी
7%
Zero dimensional / शून्य आयामी
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✍️ Revision Notes on Vectors ✍️
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🏷 Some Basic Results of Vector Calculus:
1) Vectors in the same direction can be added by simply adding their magnitudes. But if the vectors to be added are in opposite directions, then their magnitudes are subtracted and not added.
2) Column vectors can be added by simply adding the values in each row.
3) You can find the magnitude of a vector in three dimensions by using the formula a2 = b2 + c2 + d2, where a is the magnitude of the vector, and b, c, and d are the components in each direction.
4) If l1a + m1b = l2a + m2b then l1 = l2 and m1 = m2
5) Collinear Vectors are also parallel vectors except that they lie on the same line.
6) When two vectors are parallel, the dot product of the vectors is 1 and their cross product is zero.
7)Two collinear vectors are always linearly dependent.
8) Two non-collinear non-zero vectors are always linearly independent
9) Three coplanar vectors are always linearly dependent.
10) Three non-coplanar non-zero vectors are always linearly independent
11) More than 3 vectors are always linearly dependent.
12) Three vectors are linearly dependent if they are coplanar that means any one of them can be represented as a linear combination of other two.
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🏷 Some Basic Results of Vector Calculus:
1) Vectors in the same direction can be added by simply adding their magnitudes. But if the vectors to be added are in opposite directions, then their magnitudes are subtracted and not added.
2) Column vectors can be added by simply adding the values in each row.
3) You can find the magnitude of a vector in three dimensions by using the formula a2 = b2 + c2 + d2, where a is the magnitude of the vector, and b, c, and d are the components in each direction.
4) If l1a + m1b = l2a + m2b then l1 = l2 and m1 = m2
5) Collinear Vectors are also parallel vectors except that they lie on the same line.
6) When two vectors are parallel, the dot product of the vectors is 1 and their cross product is zero.
7)Two collinear vectors are always linearly dependent.
8) Two non-collinear non-zero vectors are always linearly independent
9) Three coplanar vectors are always linearly dependent.
10) Three non-coplanar non-zero vectors are always linearly independent
11) More than 3 vectors are always linearly dependent.
12) Three vectors are linearly dependent if they are coplanar that means any one of them can be represented as a linear combination of other two.
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