__________ is the standards of behaviour; principles of right and wrong behaviour.
(A) Ethics
(B) Morals
(C) Society
(D) Culture
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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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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 Answer is 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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Match the following: Ethics, Morals, Cyber Crime, Computer Crime, Principles of right and wrong
Column ‘A’ Column ‘B’ (1) Ethics (C) Moral philosophy 2) Morals (B) Principles of right and wrong (3) Cyber Crime (A) Computer Crime (4) Hacker (D) Illegally browses or steals a company’s or individual’s private information
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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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