__________ is the standards of behaviour; principles of right and wrong behaviour.
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The standards and formats for presenting __________ and __________ on the internet are developed and approved by world.
(B) Text, (C) graphics
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The popular extensions of image file are __________, __________ and __________
(B) Png, (D) Jpg, (E) Gif
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It aligns the table either to the __________, __________ or __________
(A) Left, (C) Right, (D) Center
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Most of the operators can be divided into groups __________, __________ and __________ operators.
(C) Arithmetic, (D) Relational, (E) Logical
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__________ is the standards of behaviour; principles of right and wrong behaviour.
Correct option is (B) Morals
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Cyberlaw is the part of the overall legal system that deals with the __________, __________, and their respective __________
(B) Internet, (C) Cyberspace, (D) Legal Issues
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Cyber law covers a fairlybroad area, encompassings ever a lsub topics including __________, access to and __________, and __________
(A) Freedom of expression, (B) Usage of the Internet, (C) Online privacy
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Activity such as __________ codes or __________ and breaking __________ systems for illegal reasons is called cracking.
(B) Decipher, (D) Passwords, (E) Security
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The IT Act 2000 was amended in 2008 and 2011 and it includes rules for __________, __________, __________
(A) Cyber Cafe, (C) Cyber Security, (D) Delivery of Services
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Consider a particle of mass \( m \) having linear momentum \( P \) at position \( r \) relative to the origin \( O \). Which of the following equations correctly relates \( r , P , L \) ? a) \( \left[\left(\frac{d L}{d t}\right)+r x\left(\frac{d P}{d t}\right)\right]=0 \) b) \( \left[\left(\frac{d L}{d t}\right)-r x\left(\frac{d P}{d t}\right)\right]=0 \) c) \( \left[\left(\frac{d L}{d t}\right) \times\left(\frac{d r}{d t}\right) \times P\right]=0 \) d) \( \left[\left(\frac{d L}{d t}\right)-\left(\frac{d r}{d t}\right) \times P\right]=0 \)
Correct answer is (b) We know that \(\tau\) = r × F ∵ \(\tau\) \(= \frac{dL}{dt},\) \(F = \frac{dP}{dt}\) \(\left(\frac{dL}{dt}\right) = r \times \left(\frac{dP}{dt}\right)\) \(\left(\frac{dL}{dt}\right) - r \times \left(\frac{dP}{dt}\right) = 0\)
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